Math, asked by JAISAL5435, 8 months ago

If g. C. F(25,15)=4×+1 then ×=......

Answers

Answered by singhrohit25032006
0

Answer:

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Step-by-step explanation:

a(b+c)=ab+aca, left parenthesis, b, plus, c, right parenthesis, equals, a, b, plus, a, c

To understand how to factor out common factors, we must understand the distributive property.

For example, we can use the distributive property to find the product of 3x^23x

2

3, x, squared and 4x+34x+34, x, plus, 3 as shown below:

Notice how each term in the binomial was multiplied by a common factor of \tealD{3x^2}3x

2

start color #01a995, 3, x, squared, end color #01a995.

However, because the distributive property is an equality, the reverse of this process is also true!

If we start with 3x^2(4x)+3x^2(3)3x

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(4x)+3x

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(3)3, x, squared, left parenthesis, 4, x, right parenthesis, plus, 3, x, squared, left parenthesis, 3, right parenthesis, we can use the distributive property to factor out \tealD{3x^2}3x

2

start color #01a995, 3, x, squared, end color #01a995 and obtain 3x^2(4x+3)3x

2

(4x+3)3, x, squared, left parenthesis, 4, x, plus, 3, right parenthesis.

The resulting expression is in factored form because it is written as a product of two polynomials, whereas the original expression is a two-termed sum.

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