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What is bitcoin?

Bitcoin is a virtual currency, it is such a currency that no one can see it, it is found in virtual form. Save it in electronic form, its circulation is increasing a lot in the present context, you can buy it like any other currency like dollar, rupee, krona, dinar etc. Before investing in bitcoin, you should have all the information about it. Today we will know from this blog that Bitcoin Kya Hai, Bitcoin Kaise Produce Hota Hai etc.

THIS BLOG INCLUDES:

What is Cryptocurrency Currency?

Cryptocurrency is virtual i.e. it has no physical existence, it is a currency made on a computer algorithm, it is present only on the Internet, it is a free currency. It cannot be controlled by any authority. There are many cryptocurrencies in the world such as -Bitcoin, Red Coin, Sia Coin, Ethereum, Ripple (XRP) and Monero. There is a lot of profit in it.

What is bitcoin?

Source – Hindi Help

Bitcoin is an English word ‘Crypto’, which means secret. It is a type of digital currency, which is movable and created based on the laws of cryptography. Cryptography means the art of solving the language of coding. Bitcoin is a digital currency, it is stored in a bitcoin wallet, it is a crypto currency that does not exist in real. We use this to do a secure online transaction. It comes in 0 and 1 series and can be saved in the computer.

It has been adopted by big companies like – Microsoft, Tesla etc. have adopted it in the form of exchange. It was created by Satoshi Nakamoto in 2008 but was launched as open source software in 2009. Its smallest unit is Satoshi. 1 Bitcoin = 10,00,00,000 Satoshi. Satoshi Nakamoto is called the founder of Bitcoin.

Bitcoin Kaise Produce

As we have told you earlier, it is a digital currency, it does not exist in reality. But it is not so easy to produce it, it takes a lot of effort, due to it being an electronic currency that came from the mining method, its price increases. Miner solves mathematical and cryptographic problems, on solving this problem, records the miner as a bitcoin block. The mining process is quite lengthy. These are made in limited numbers, so the demand for this is increasing due to this.

Checkout: How to prepare for UPSC

use of bitcoin

Bitcoin is used in different online transactions, it works on P2P network. Nowadays online developers, NGOs use it for online transactions, so its prevalence is increasing. Like we do transactions in the bank by making online payments, we can find out who has paid, but the record of bitcoin is in the public ledger which is known as bitcoin block chain.

How to trade in bitcoin

Bitcoins are saved in a digital wallet. Its price remains the same everywhere. Its price is volatile, it depends on the activities of the world. There is no fixed time for trading bitcoin, its price fluctuates.

Checkout: Science GK Quiz in Hindi

Bitcoin also has its own exchange

You can trade in Bitcoin, it was started in 2011. You have to create an account first. After email confirmation and account verification, you have to choose Trading Method. Bitcoin is a bitcoin trading cart for trading. It contains the history of the price of bitcoin. Changes in bitcoin are unpredictable. 

It is safe to invest in Bitcoin

It is a virtual currency. It depends on the fluctuations of the market. In 2013, RBI did not have official permission in the press release, there are risks in this. If you forget your password you will lose your money forever. Many times the price of bitcoin fell 40 to 50 percent in a single day without any warning.

 Bitcoin Rate

You should know what bitcoin is and its value, let us know what is the value of 1 bitcoin in India. Today’s value of 1 bitcoin is Rs 25,56,140. There is no control over its authority, so its prices keep on increasing and decreasing according to the market.

Benefits of Bitcoin

  1. You can send bitcoins to anyone and anywhere in the world.
  2. Bitcoin account is not blocked like sometimes our bank accounts are blocked.
  3. It can be used for international transactions and there is a transaction fee.
  4. There is no role of middle man in this, due to which transactions are done in less cost.
  5. It is not given statutory recognition in any country, so it can be used without any extra cost.

Disadvantages of Bitcoin

  1. The biggest disadvantage of bitcoin is that if your data is hacked and cannot be recovered or if you forget the password then you lose all your bitcoin.
  2. There is no control of any authority, due to which it can be used to buy illegal things.

What is bitcoin and how to earn it

In Bitcoin Kya Hai, we will know how Bitcoin is earned and what are its methods. Come, let’s know how to earn it.

There are 3 ways to earn, let’s know how to earn bitcoin

  1. Now you can buy 1 bitcoin directly by paying $ 999, if you want, you can also buy its smallest unit santoshi.
  2. You are buying and selling food items online, you can take bitcoins for money from them, your bitcoins will be in bitcoin wallet.
  3. Hi sir computer will be needed this is for making online payment with bitcoin when someone does transaction with bitcoin.

how to buy bitcoin

In Bitcoin Kya Hai now the question comes that how to buy Bitcoin. So we will tell you now how to buy it.

  • Bitcoin Kya Hai Many times the question will arise in our mind that how can we open bitcoin, so let us tell you instead it has 2 popular websites. You can also buy bitcoin in Indian currency on all these websites. can see the price
  • Unocoin – 0% Fees There are no fees. You can integrate it with Business Uno Point. If there were any fluctuations in bitcoin you can send or keep it immediately it does not take any charge box. Auto sales can also be done.
  • Zebpay – You Can Still Stop DTH With The Help Of Bitcoin, You Can Buy It Even With Amazon MakeMyTrip. What is the way to buy bitcoin, you can also buy it using the app, what do you do?

What is a Bitcoin Miner?

There is a limit for printing notes in all countries, in the same way there are limits on making bitcoin. Limitations are that Bitcoin cannot come more than 21 Million (2 crore 10 lakh) in the market. At present, it is close to 13 Million (1 Crore 30 Lakh) in the market. The new bitcoins come through mining.

Suppose you want to send Bitcoin to someone, then we verify the process of sending that and those who verify are called Miners. Those who have high power computers. And verify the bitcoin transaction from these computers.

FAQ

Question 1: How to invest in bitcoin?

Answer: Bitcoin can be invested through cryptocurrency exchanges. For this you have to enter your details. After email verification and account security setup, you will have to hear the country name.Question 2: How is bitcoin created?

Answer: The smallest unit of Bitcoin is Santoshi and 1 Bitcoin = 10,00,00,000 (Crore) Santoshi. Just like 1 rupee = 100 paise in Indian currency. Similarly, 100 million Santoshi make one bitcoin.Question 3: What is Crypto Currency in Hindi?

Answer: Simply put, cryptocurrency is a digital cash system, which is built on computer algorithms. It stays online only in Digit form. There is no control of any country or government on this.Question 4: Do you need a Bitcoin wallet in Hindi?

Answer: Transactions are the transfer of value between bitcoin wallets, which are included in the block chain. A bitcoin wallet holds secret data called a private key or seed that is used to sign transactions, providing proof that it came from the owner’s wallet.Question 5: Why is bitcoin so expensive?

Answer: The question is why is bitcoin so expensive? The first answer is that bitcoins are too low. After mining, customers are able to get bitcoin with great difficulty.

You must have got complete information about bitcoin, how it is used, what is its value, how can you buy it, from this article. Through our blog, you will have got complete information on the given topic. What is bitcoin? How did you find this information. Our Leverage Edu allows you to similarly search blocks on different topics and get any type of information.

What is Amazon?

Friends, in the previous article, you had learned that what is Flipkart? And today’s article is on the topic of Amazon, the world’s largest e-commerce website. In which you will know what is Amazon? (What Is Amazon In Hindi) Who is the Founder & CEO? When and who made it? How does it work? How to create account? How to do Shopping? how to earn money History of amazon & all about amazon in hindi?

Friends, today the development of Internet has made all those things possible. Which was almost impossible even for humans to think. Now see, today the internet has changed the way we shop. Today, before buying any item, we do research about that product online, compare its price and buy that product after checking the reviews given by users.

  • How to earn money from Flipkart? How to earn money from Amazon?

Friends, all these things may seem confusing to those users who have not done online shopping till now. But it is true that today online shopping has completely changed the way we buy. That’s why our article today is for those readers who use the Internet. What is Amazon?

But he has not done online shopping yet. Friends, today in this article we are going to discuss about Amazon, the world’s largest internet company. So let’s start without delay. And first of all we know what is Amazon? (What Is Amazon In Hindi)

How to solve (m^3-m+1)^2+(m^2-3)^2-2(m^2-3)(m^3-m+1)

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Welcome to my article How to solve (m^3-m+1)^2+(m^2-3)^2-2(m^2-3)(m^3-m+1). This question is taken from the simplification lesson.
The solution of this question has been explained in a very simple way by a well-known teacher by doing addition, subtraction, and fractions.
For complete information on how to solve this question How to solve (m^3-m+1)^2+(m^2-3)^2-2(m^2-3)(m^3-m+1), read and understand it carefully till the end.

Let us know how to solve this question How to solve (m^3-m+1)^2+(m^2-3)^2-2(m^2-3)(m^3-m+1).

First write the question on the page of the notebook.

How to solve (m^3-m+1)^2+(m^2-3)^2-2(m^2-3)(m^3-m+1)

To solve this question, we will write this question in the simplest form as follows and simplify it.

\displaystyle {{({{m}^{3}}-m+1)}^{2}}+{{({{m}^{2}}-3)}^{2}}-2({{m}^{2}}-3)({{m}^{3}}-m+1)

\displaystyle \Rightarrow \because {{a}^{2}}+{{b}^{2}}-2ab={{\left( {a-b} \right)}^{2}}

here,

\displaystyle a={{({{m}^{3}}-m+1)}}

\displaystyle b=({{m}^{2}}-3)

so,

\displaystyle \Rightarrow {{\left( {({{m}^{3}}-m+1)-({{m}^{2}}-3)} \right)}^{2}}

\displaystyle \Rightarrow {{\left( {{{m}^{3}}-m+1-{{m}^{2}}+3} \right)}^{2}}

\displaystyle \Rightarrow {{\left( {{{m}^{3}}-{{m}^{2}}-m+1+3} \right)}^{2}}

\displaystyle \Rightarrow {{\left( {{{m}^{3}}-{{m}^{2}}-m+4} \right)}^{2}}

\displaystyle \Rightarrow \left( {{{m}^{{3\times 2}}}-{{m}^{{2\times 2}}}-{{m}^{2}}+{{4}^{2}}} \right)

\displaystyle \Rightarrow \left( {{{m}^{6}}-{{m}^{4}}-{{m}^{2}}+16} \right) [Answer]

mathwaycalculus

This article How to solve (m^3-m+1)^2+(m^2-3)^2-2(m^2-3)(m^3-m+1) has been completely solved by tireless effort from our side, still if any error remains in it then definitely write us your opinion in the comment box. If you like or understand the methods of solving all the questions in this article, then send it to your friends who are in need.

Note: If you have any such question, then definitely send it by writing in our comment box to get the answer.
Your question will be answered from our side.

Thank you once again from our side for reading or understanding this article completely.

How to solve 1-x/3-3/2(2-x-5/2)+x+3/4=1

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Our mission is to systematically share mathematics information to people around the world and to make it universally accessible and useful.
The solution of this question How to solve 1-x/3-3/2(2-x-5/2)+x+3/4=1 has been explained in a very simple way by a well-known teacher by doing addition, subtraction, and fractions.
For complete information on how to solve this question How to solve 1-x/3-3/2(2-x-5/2)+x+3/4=1, read and understand it carefully till the end.

Let us know how to solve this question How to solve 1-x/3-3/2(2-x-5/2)+x+3/4=1.

First write the question on the page of the notebook.

How to solve 1-x/3-3/2(2-x-5/2)+x+3/4=1

To solve this question, we will write this question in the simplest form as follows and simplify it.

\displaystyle 1-\frac{x}{3}-\frac{3}{2}\left( {2-x-\frac{5}{2}} \right)+x+\frac{3}{4}=1

\displaystyle 1-\frac{x}{3}-\frac{3}{2}\left( {\frac{{4-2x-5}}{2}} \right)+x+\frac{3}{4}=1

\displaystyle 1-\frac{x}{3}-\frac{3}{2}\left( {\frac{{-2x-1}}{2}} \right)+x+\frac{3}{4}=1

\displaystyle 1-\frac{x}{3}-\left( {\frac{{-6x-3}}{4}} \right)+x+\frac{3}{4}=1

\displaystyle 1-\frac{x}{3}-\left( {\frac{{-(6x+3)}}{4}} \right)+x+\frac{3}{4}=1

\displaystyle \frac{{3-x}}{3}+\frac{{(6x+3)}}{4}+x+\frac{3}{4}=1

\displaystyle \frac{{3-x}}{3}+\frac{{(6x+3)}}{4}+\frac{{4x+3}}{4}=1

\displaystyle \frac{{3-x}}{3}+\frac{{6x+3+4x+3}}{4}=1

\displaystyle \frac{{3-x}}{3}+\frac{{10x+6}}{4}=1

\displaystyle \frac{{\left( {3-x} \right)\times 4}}{{3\times 4}}+\frac{{\left( {10x+6} \right)\times 3}}{{4\times 3}}=1

\displaystyle \frac{{12-4x}}{{12}}+\frac{{30x+18}}{{12}}=1

\displaystyle \frac{{12-4x+30x+18}}{{12}}=1

\displaystyle \frac{{30+26x}}{{12}}=1

\displaystyle 30+26x=1\times 12

\displaystyle 26x=12-30

\displaystyle 26x=-18

\displaystyle x=\frac{{-18}}{{26}}

\displaystyle x=-\frac{{2\times 9}}{{2\times 13}}

\displaystyle x=-\frac{9}{{13}} [Answer]

mathwaycalculus

This article How to solve 1-x/3-3/2(2-x-5/2)+x+3/4=1 has been completely solved by tireless effort from our side, still if any error remains in it then definitely write us your opinion in the comment box. If you like or understand the methods of solving all the questions in this article, then send it to your friends who are in need.

Note: If you have any such question, then definitely send it by writing in our comment box to get the answer.
Your question will be answered from our side.

Thank you once again from our side for reading or understanding this article completely.

How to solve 1^3+2^3+…+n^3= n(n+1)/2 ^2

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Our mission is to systematically share mathematics information to people around the world and to make it universally accessible and useful.
The solution of this question How to solve 1^3+2^3+…+n^3= n(n+1)/2 ^2 has been explained in a very simple way by a well-known teacher by doing addition, subtraction, and fractions.
For complete information on how to solve this question How to solve 1^3+2^3+…+n^3= n(n+1)/2 ^2 , read and understand it carefully till the end.

Let us know how to solve this question How to solve 1^3+2^3+…+n^3= n(n+1)/2 ^2 .

First write the question on the page of the notebook.

How to solve 1^3+2^3+…+n^3= n(n+1)/2 ^2

To solve this question, we will write this question in the simplest form as follows and simplify it.

\displaystyle {{1}^{3}}+{{2}^{3}}+{{3}^{3}}+{{4}^{3}}+{{5}^{3}}+………..+{{n}^{3}}

A remarkable discovery is suggested by examining the first five formulations:

\displaystyle {{1}^{3}}\text{ }=\text{ }1

1^3+2^3=9

1^3+2^3+3^3=36

1^3+2^3+3^3+4^3=100

1^3+2^3+3^3+4^3+5^3=225

It seems that the sum is always square, but what is even more remarkable is that the sum of the first n cubes, 1^3+2^3+…+n3 = \displaystyle {{\left( {\frac{{n(n+1)}}{2}} \right)}^{2}}, which is the nth The square of the triangle number.

For example,

1^3+2^3+…+10^3

= \displaystyle {{\left( {\frac{{10(10+1)}}{2}} \right)}^{2}}

= \displaystyle {{\left( {5\times 11} \right)}^{2}}

= \displaystyle {{\left( {55} \right)}^{2}}.

= 3025

We will prove this result deductively, using the same method used to prove that formula for the sum of squares; It is hoped that this will provide some insight into how else the chain of powers can be found.

Proof

\displaystyle \sum\limits_{{r=1}}^{n}{{{{r}^{4}}-(r-1)={{n}^{4}}-{{{(n-1)}}^{4}}+{{{(n-1)}}^{4}}-{{{(n-2)}}^{4}}+………+{{3}^{4}}-{{2}^{4}}+{{2}^{4}}-{{1}^{4}}+{{1}^{4}}-{{0}^{4}}={{n}^{4}}}}

But

\displaystyle {{r}^{4}}{{\left( {r1} \right)}^{4}}\text{ }=\text{ }{{r}^{4}}\text{ }\text{ }\left( {{{r}^{4}}4{{r}^{3}}+6{{r}^{2}}4r+1} \right)\text{ }=\text{ }4{{r}^{3}}6{{r}^{2}}+4r1.

\displaystyle \therefore ~\sum ~4{{r}^{3}}6{{r}^{2}}+4r1=4\sum ~{{r}^{3}}~\text{ }6\sum ~{{r}^{2}}~+\text{ }4\sum ~r~~\sum 1

\displaystyle ~\qquad =4\sum ~{{r}^{3}}~\text{ }6n(n+1)(2n+1)/6\text{ }+\text{ }4n(n+1)/2\text{ }n

\displaystyle ~\qquad =4\sum ~{{r}^{3}}~~n(n+1)(2n+1)\text{ }+\text{ }2n(n+1)\text{ }n

\displaystyle \qquad ={{n}^{4}}

\displaystyle \therefore \text{ }4\sum ~{{r}^{3}}~=~\qquad {{n}^{4}}~+~n(n+1)(2n+1)\text{ }\text{ }2n(n+1)\text{ }+n

\displaystyle n({{n}^{3}}+\text{ }(n+1)(2n+1)\text{ }\text{ }2(n+1)\text{ }+\text{ }1

\displaystyle =\qquad n({{n}^{3}}~+\text{ }2{{n}^{2}}+3n+1\text{ }\text{ }2n2\text{ }+\text{ }1)

\displaystyle =\qquad n({{n}^{3}}+2{{n}^{2}}+n)

\displaystyle =\qquad {{n}^{2}}({{n}^{2}}+2n+1)

\displaystyle =\qquad {{n}^{2}}{{(n+1)}^{2}}

so,

\displaystyle \therefore \sum {{r}^{3}}~=\frac{{{{n}^{2}}{{{(n+1)}}^{2}}}}{4}

\displaystyle ={{\left( {\frac{{(n(n+1)}}{2}} \right)}^{2}}

In other words, the sum of the first n cubes is the square of the sum of the first n natural numbers.

mathwaycalculus

This article How to solve 1^3+2^3+…+n^3= n(n+1)/2 ^2 has been completely solved by tireless effort from our side, still if any error remains in it then definitely write us your opinion in the comment box. If you like or understand the methods of solving all the questions in this article, then send it to your friends who are in need.

Note: If you have any such question, then definitely send it by writing in our comment box to get the answer.
Your question will be answered from our side.

Thank you once again from our side for reading or understanding this article completely.

How to solve x/2+2/3=x/3+1-1/2(1-x+1/3)

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People around the world turn to search to find information on mathematics, learn about math topics, and make important decisions. We know that people trust us, so our relentless effort to solve math problem in the right and simple way will continue to help you all find the question you are looking for.

We believe that you will be able to understand this solution very easily
The solution of this question How to solve x/2+2/3=x/3+1-1/2(1-x+1/3) has been explained in a very simple way by a well-known teacher by doing addition, subtraction, and fractions.
For complete information on how to solve this question How to solve x/2+2/3=x/3+1-1/2(1-x+1/3), read and understand it carefully till the end.

Let us know how to solve this question How to solve x/2+2/3=x/3+1-1/2(1-x+1/3).

First write the question on the page of the notebook.

How to solve x/2+2/3=x/3+1-1/2(1-x+1/3)

To solve this question, we will write this question in the simplest form as follows and simplify it.

\displaystyle \frac{x}{2}+\frac{2}{3}=\frac{x}{3}+1-\frac{1}{2}(1-x+\frac{1}{3})

\displaystyle \frac{x}{2}+\frac{2}{3}=\frac{x}{3}+1-\frac{1}{2}(\frac{{3-3x+1}}{3})

\displaystyle \frac{x}{2}+\frac{2}{3}=\frac{x}{3}+1-(\frac{{3-3x+1}}{6})

\displaystyle \frac{x}{2}+\frac{2}{3}=\frac{x}{3}+1-(\frac{{4-3x}}{6})

\displaystyle \frac{x}{2}+\frac{2}{3}=\frac{x}{3}+\frac{{6-4+3x}}{6}

\displaystyle \frac{x}{2}+\frac{2}{3}=\frac{x}{3}+\frac{{2+3x}}{6}

\displaystyle \frac{x}{2}+\frac{2}{3}=\frac{{2x}}{6}+\frac{{2+3x}}{6}

\displaystyle \frac{x}{2}+\frac{2}{3}=\frac{{2x+2+3x}}{6}

\displaystyle \frac{x}{2}+\frac{2}{3}=\frac{{5x+2}}{6}

\displaystyle \frac{x}{2}=\frac{{5x+2}}{6}-\frac{2}{3}

\displaystyle \frac{x}{2}=\frac{{5x+2-4}}{6}

\displaystyle \frac{x}{2}=\frac{{5x-2}}{6}

\displaystyle 6x=10x-4

\displaystyle 6x-10x=-4

\displaystyle -4x=-4

\displaystyle x=\frac{{-4}}{{-4}}

\displaystyle x=1 [Answer]

mathwaycalculus

This article How to solve x/2+2/3=x/3+1-1/2(1-x+1/3) has been completely solved by tireless effort from our side, still if any error remains in it then definitely write us your opinion in the comment box. If you like or understand the methods of solving all the questions in this article, then send it to your friends who are in need.

Note: If you have any such question, then definitely send it by writing in our comment box to get the answer.
Your question will be answered from our side.

Thank you once again from our side for reading or understanding this article completely.

How to solve 24 -4 /5 +4/ 5 +x/4+4/5=5/8

0

Welcome to my article How to solve 24 -4 /5 +4/ 5 +x/4+4/5=5/8. This question is taken from the simplification lesson.
The solution of this question has been explained in a very simple way by a well-known teacher by doing addition, subtraction, and fractions.
For complete information on how to solve this question How to solve 24 -4 /5 +4/ 5 +x/4+4/5=5/8, read and understand it carefully till the end.

Let us know how to solve this question How to solve 24 -4 /5 +4/ 5 +x/4+4/5=5/8.

First write the question on the page of the notebook.

How to solve 24 -4 /5 +4/ 5 +x/4+4/5=5/8

To solve this question, we will write this question in the simplest form as follows and simplify it.

\displaystyle \mathbf{24}-\frac{4}{5}+\frac{4}{5}+\frac{x}{4}+\frac{4}{5}=\frac{5}{8}

\displaystyle \mathbf{24}-\cancel{{\frac{4}{5}}}+\cancel{{\frac{4}{5}}}+\frac{x}{4}+\frac{4}{5}=\frac{5}{8}

\displaystyle \frac{x}{4}+\mathbf{24}+\frac{4}{5}=\frac{5}{8}

\displaystyle \frac{x}{4}+\frac{{96}}{5}=\frac{5}{8}

\displaystyle \frac{x}{4}=\frac{{5\times 5}}{{8\times 5}}-\frac{{96\times 8}}{{5\times 8}}

\displaystyle \frac{x}{4}=\frac{{25}}{{40}}-\frac{{768}}{{40}}

\displaystyle \frac{x}{4}=\frac{{25-768}}{{40}}

\displaystyle \frac{x}{4}=\frac{{743}}{{40}}

\displaystyle x=\frac{{743\times 4}}{{40}}

\displaystyle x=\frac{{743\times 4}}{{4\times 10}}

\displaystyle x=\frac{{743}}{{10}}

x = 74.3 [Answer]

mathwaycalculus

This article How to solve 24 -4 /5 +4/ 5 +x/4+4/5=5/8 has been completely solved by tireless effort from our side, still if any error remains in it then definitely write us your opinion in the comment box. If you like or understand the methods of solving all the questions in this article, then send it to your friends who are in need.

Note: If you have any such question, then definitely send it by writing in our comment box to get the answer.
Your question will be answered from our side.

Thank you once again from our side for reading or understanding this article completely.

How to solve 24 +4/ 5 +4 /5 +8+ 4/5-5+ 4/8

0

Our mission is to systematically share mathematics information to people around the world and to make it universally accessible and useful.
The solution of this question has been explained in a very simple way by a well-known teacher by doing addition, subtraction, and fractions.
For complete information on how to solve this question How to solve 24 +4/ 5 +4 /5 +8+ 4/5-5+ 4/8, read and understand it carefully till the end.

Let us know how to solve this question How to solve 24 +4/ 5 +4 /5 +8+ 4/5-5+ 4/8.

First write the question on the page of the notebook.

How to solve 24 +4/ 5 +4 /5 +8+ 4/5-5+ 4/8

To solve this question, we will write this question in the simplest form as follows and simplify it.

\displaystyle \mathbf{24}\text{ }+\text{ }\frac{4}{5}+\frac{4}{5}\text{ }+\mathbf{8}+\text{ }\frac{4}{5}-\mathbf{5}+\text{ }\frac{4}{8}

\displaystyle \mathbf{24}\text{ }+\text{ }\frac{{4+4}}{5}\text{ }+\mathbf{8}+\text{ }\frac{4}{5}-\mathbf{5}+\text{ }\frac{4}{8}

\displaystyle \mathbf{24}\text{ }+\text{ }\frac{8}{5}\text{ }+\text{ }\frac{4}{5}+\mathbf{8}-\mathbf{5}+\text{ }\frac{4}{8}

\displaystyle \mathbf{24}\text{ }+\text{ }\frac{{8+4}}{5}+\mathbf{8}-\mathbf{5}+\text{ }\frac{4}{8}

\displaystyle \mathbf{24}\text{ }+\text{ }\frac{{12}}{5}+\text{ }\frac{4}{8}+\mathbf{8}-\mathbf{5}

\displaystyle \mathbf{24}\text{ }+\text{ }\frac{{12+4}}{5}+\mathbf{8}-\mathbf{5}

\displaystyle \mathbf{24}\text{ }+\mathbf{8}+\text{ }\frac{{16}}{5}-\mathbf{5}

\displaystyle 32+\text{ }\frac{{16}}{5}-\mathbf{5}

\displaystyle \text{ }\frac{{32\times 5+16}}{5}-\mathbf{5}

\displaystyle \text{ }\frac{{160+16}}{5}-\mathbf{5}

\displaystyle \text{ }\frac{{176}}{5}-\mathbf{5}

\displaystyle \text{ }\frac{{176-5\times 5}}{5}

\displaystyle \text{ }\frac{{176-25}}{5}

\displaystyle \text{ }\frac{{151}}{5}

\displaystyle 30.2 [Answer]

mathwaycalculus

This article How to solve 24 +4/ 5 +4 /5 +8+ 4/5-5+ 4/8 has been completely solved by tireless effort from our side, still if any error remains in it then definitely write us your opinion in the comment box. If you like or understand the methods of solving all the questions in this article, then send it to your friends who are in need.

Note: If you have any such question, then definitely send it by writing in our comment box to get the answer.
Your question will be answered from our side.

Thank you once again from our side for reading or understanding this article completely.

How to solve 24+ 4-5 4+5 x 5

0

Welcome to my article How to solve 24+ 4-5 4+5 x 5. This question is taken from the simplification lesson.
The solution of this question has been explained in a very simple way by a well-known teacher by doing addition, subtraction, and fractions.
For complete information on how to solve this question How to solve 24+ 4-5 4+5 x 5, read and understand it carefully till the end.

Let us know how to solve this question How to solve 24+ 4-5 4+5 x 5.

First write the question on the page of the notebook.

How to solve 24 + 4 – 5 4 + 5×5

To solve this question, we will write this question in the simplest form as follows and simplify it.

\displaystyle 24+4-54+5\times 5

\displaystyle 28-54+25

\displaystyle 28+25-54

\displaystyle 53-54

-1 [Answer]

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How to solve (x)/(4)+(y)/(5)+1=23 (x)/(5)+(y)/(4)=23

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The solution of this question has been explained in a very simple way by a well-known teacher by doing addition, subtraction, and fractions.
For complete information on how to solve this question (x)/(4)+(y)/(5)+1=23 (x)/(5)+(y)/(4)=23, read and understand it carefully till the end.

Let us know how to solve this question (x)/(4)+(y)/(5)+1=23 (x)/(5)+(y)/(4)=23.

First write the question on the page of the notebook.

(x)/(4)+(y)/(5)+1=23 (x)/(5)+(y)/(4)=23

To solve this question, we will write this question in the simplest form as follows and simplify it.

\displaystyle \frac{x}{4}+\frac{y}{5}+\mathbf{1}=\mathbf{23}\text{ }……….\text{eq(1)}

\displaystyle \frac{x}{5}+\frac{y}{4}=\mathbf{23}………..eq(2)

solve its eq. (1)

\displaystyle \frac{{x\times 5}}{{4\times 5}}+\frac{{y\times 4}}{{5\times 4}}+\mathbf{1}=\mathbf{23}\text{ }

\displaystyle \frac{{5x}}{{20}}+\frac{{4y}}{{20}}+\mathbf{1}=\mathbf{23}\text{ }

\displaystyle \frac{{5x+4y}}{{20}}=\mathbf{23}\text{ -}\mathbf{1}

\displaystyle \frac{{5x+4y}}{{20}}=22

\displaystyle 5x+4y=22\times 20

\displaystyle 5x+4y=440……..eq(3)

there fore ,

\displaystyle \frac{{4x}}{{20}}+\frac{{5y}}{{20}}=\mathbf{23}

\displaystyle 4x+5y=\mathbf{23}\times 20

\displaystyle 4x+5y=460…….eq(4)

Multiplying by 4 in Equation.(3)

\displaystyle 20x+16y=1760……..eq(5)

Multiplying by 5 in Equation.(4)

\displaystyle 20x+25y=2300…….eq(6)

Subtracting equation (5) from equation.(6)

\displaystyle \left( {20x+25y} \right)-\left( {20x+16y} \right)=2300-1760

\displaystyle 20x+25y-20x-16y=2300-1760

\displaystyle 20x-20x+25y-16y=2300-1760

\displaystyle \cancel{{20x}}-\cancel{{20x}}+25y-16y=2300-1760

\displaystyle 25y-16y=2300-1760

\displaystyle 9y=540

\displaystyle y=\frac{{540}}{9}

\displaystyle y=60……………….eq(7)

Putting y=60 in eqution (1),

\displaystyle \frac{x}{4}+\frac{y}{5}+1=23\text{ }

\displaystyle \frac{x}{4}+\frac{{60}}{5}+1=23\text{ }

\displaystyle \frac{x}{4}+12+1=23\text{ }

\displaystyle \frac{x}{4}+13=23\text{ }

\displaystyle \frac{x}{4}=23\text{ -13}

\displaystyle \frac{x}{4}=10

\displaystyle x=40

Thus the ultimate solution of this article is,

x=40 and y=60 [Answer]

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How to solve k+4-5(k+2)=3k-2

0

Welcome to my article How to solve k+4-5(k+2)=3k-2. This question is taken from the simplification lesson.
The solution of this question has been explained in a very simple way by a well-known teacher by doing addition, subtraction, and fractions.
For complete information on how to solve this question How to solve k+4-5(k+2)=3k-2, read and understand it carefully till the end.

Let us know how to solve this question How to solve k+4-5(k+2)=3k-2.

First write the question on the page of the notebook.

How to solve k+4-5(k+2)=3k-2

To solve this question, we will write this question in the simplest form as follows and simplify it,

\displaystyle k+4-5\left( {k+2} \right)=3k-2

\displaystyle k+4-5k-10=3k-2

\displaystyle k-5k+4-10=3k-2

\displaystyle -4k-6=3k-2

\displaystyle -4k-3k=-2+6

\displaystyle -7k=4

\displaystyle k=-\frac{4}{7} [Answer]

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This article How to solve k+4-5(k+2)=3k-2 has been completely solved by tireless effort from our side, still if any error remains in it then definitely write us your opinion in the comment box. If you like or understand the methods of solving all the questions in this article, then send it to your friends who are in need.

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