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The only solution of the equation x2 + bx + 16 = 0 is x = 4. What is the value of b? b = –16 b = –8 b = 8 b = 16
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If \(\sf{x=4}\), then we can just plug that in and solve for \(\sf{b}\). \(\sf{4^2 + 4(b) + 16 = 0}\) Simplify by multiplying the power \(\sf{16 + 4(b) + 16 = 0}\) Next, combine like terms. \(\sf{4(b) + 32 = 0}\) After that, we subtract 32 from both sides. \(\sf{4(b) = -32}\) Then, divide both sides by \(\sf{4}\), and you’ll have your answer.
@surjithayer wrote:
x=4
x-4=0
squaring
\[(x-4)^2=0\]
\[x^2-8x+16=0\]
compare with \[x^2+bx+16=0\]
b=-8
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