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Q: What is B squared minus 100?

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(a + b)2 - 100 = (a + b + 10)(a + b - 10).

b^3 - 25b^2 - 4b + 100 = 0 b = 25 or b = -2

No, unless "a" happens to be equal to 0, or to 1.

Same as (A-B)x(A+B)

All the time

(2a - b)(2a + b)

hello

(b-4) squared

B squared equals c squared minus a squared then to find B take the square root of you answer for b squared

x2

(b-c)(a+b)-ac

An algebraic expression

If: b2 = 100 Then: b = 10

To evaluate it you need to know both b and a. But it is possible to factorise it as follows: b2-a2 = (b-a)*(b+a)

It simplifies to 5a+4 !

(a - 2b)(2a - b)

(b + 8)(b - 1)

If your Problem is organized like this: A x squared plus B x plus C, the equation is: (B plus or minus the square root of(B squared minus 4 A C)) over 2A

n2 - 100 = (n + 10)(n - 10)

3b2 - 3b = 3b(b - 1)

It is "a squared minus eighteen b".

As an example, the product of (a + b) (a - b) is equal to a squared - b squared."Special product" simply means that there are special cases, when multiplying polynomials, that are worth memorizing. For example, if you know the above, then you can easily start factoring any expression that contains the difference of two perfect squares - for example, x squared minus 1, a to the power 6 minus b to the power 4, or even - if you start using complex numbers - a squared + b squared = a squared - (-1) b squared.

x equals negative b plus or minus the square root of b squared minus 4bc over 2a

negative b plus or minus the square root of b squared minus 4AC all over 2 A

The formula for finding the angles is called " Pythagorean Thyrum " It states that a squred plus b squared equals c squared so therefore c squared minus a squared will equal b squared. i hope that helps