The Special Product Formula for the “product of the sum and difference of terms” is $(A + B) (A - B) =_$ . So, $(5 + x) (5 - x) =_$

Question

The Special Product Formula for the “product of the sum and difference of terms” is $(A + B) (A - B) =_$ . So, $(5 + x) (5 - x) =_$

Accepted Answer

The Special Product Formula for the “product of the sum and difference of terms” is $(A + B) (A - B) = A^{2} - B^{2}$ . So, $(5 + x) (5 - x) = 25 - x^{2}$

Polynomial	Type	Term	Degree
$\sqrt{2} x - \sqrt{3}$

n	localid="1643113147195" $2^{\frac{1}{n}}$	n	${(\frac{1}{2})}^{\frac{1}{n}}$
1		1
2		2
5		5
10		10
100		100

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Precalculus Mathematics for Calculus

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The Special Product Formula for the “product of the sum and difference of terms” is $(A + B) (A - B) =_$ . So, $(5 + x) (5 - x) =_$

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Step 1. Apply the special product formula of “product of the sum and difference of terms”.

Step 2. Analyze the given expression.

Step 3. Solve the expression.

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Precalculus Mathematics for Calculus

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The Special Product Formula for the “product of the sum and difference of terms” is A+BA−B=_____. So, 5+x5−x=_____

Step by Step Solution

Step 1. Apply the special product formula of “product of the sum and difference of terms”.

Step 2. Analyze the given expression.

Step 3. Solve the expression.

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The Special Product Formula for the “product of the sum and difference of terms” is $(A + B) (A - B) =_$ . So, $(5 + x) (5 - x) =_$