Question

refer to attachment plzz answer ​

Answer 1

Answer:

question write properly and post.

Answer 2

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$\bf{ \underline{question \: }}$

show that (x-3) is a factor of

$\sf{ {x}^{2} + {x}^{2} - 17x + 15}$

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Step by step Explaination:

let

$\sf{p(x) = {x}^{2} + {x}^{2} - 17x + 15}$

By factor theorem,

if (x-3) is factor of p(x) then p(3) = 0

put x = 3 in p (x)

$\rm{p(3) = ( {3}^{2} ) + ( {3}^{2}) - 17(3) + 15}$

$\rm{ = 27 + 9 - 51 + 15}$

$\rm{p(3) = 51 - 51 = 0}$

$\rm{p(3) = 0}$

(x-3) is a factor of p(x)

I hope it's help uh

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Note:

• p means polynomials
• poly means many
• mial means term
• polynomial is a mathematical expression that contains two or more algebraic terms that are added, subtracted, or multiplied.

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types of polynomial?

• Monomials means one term
• binomials means two term
• Trinomials means three term
• polynomials means many terms

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types of degree polynomial?

• constant polynomial means 0 degree
• linear polynomial means 1 degree
• quadratic polynomial means 2 degree
• cubic polynomial means 3 degree

I hope it's help uh