factors of x^2+ax+b are (x-7)(x+9) then find the value of a and b
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3
Answer:
Multiply the both numbers.
Step-by-step explanation:
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5
Answer:
g(x)=(x-7)
0=x-7
7=x
p(x)=x^2+ax+b
p(7)=(7)^2+7a+b
0=49+7a+b
Lets 49+7a+b be equation1.
g(x)=x+9
0=x+9
-9=x
p(x)=x^2+ax+b
p(-9)=(-9)^2+a(-9)+b
0=81-9a+b
Lets 81-9a+b be equation2.
Equals both the Equation.
49+7a+b=81-9a+b
9a+7a+b-b=81-49
16a=32
a=2
Now, we have the value of a. So, put value of a in equation1 or equation2. The answer get same. So, i take equation1.
49+7a+b=0
49+7×2+b=0
49+14+b=0
63+b=0
b=-63
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