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If f(x) is a linear function f(5) = 51 and f'(5) = 3, what is the value of f(-3) + f'(-3)?
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Let say \(f(x)=ax+b\). What is \(a\) and \(b\) in order to satisfy the requirement?
I always get f(-3) - f'(-3) = 45 can you check that out?
Isn't the question asking for f(-3)+f'(-3) ?
oh sorry that's typo
\(f'(x)=a\) for all \(x\). SInce \(f'(5)=3\) then \(a=3\). Now \(51=f(5)=3\cdot 5+b\). So \(b=36\). Now you can find \(f(-3)+f'(-3)\)
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I suddenly realized my mistake thanks =)
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