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Evaluate f(6) and f(6.1) and use the results to approximate f '(6). (Round your answer to one decimal place.) f(x) = x(5 − x)
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I got -7
Please keep in mind that: \[f'(x) = 5 - 2x\]
ok...
so \[f^\prime(6) = -7\]
@misty1212 help
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@Michele_Laino
that's right!
its wrong
Evaluate the function at x=6. Then evaluate the function at x=6.1. This will give you two ordered pairs, (6, y1) and (6.1, y2). Calculate the slope of the function using these two points. That is the approximation of the derivative at this point.
ok I did dat already but I keep getting -7
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What do you get for y1 and y2?
y1=-6,y2=-6.71
Great. Now \[m=\frac{ y_2-y_1 }{x_2-x_1 } =\frac{ -6.71--6 }{ 6.1-6 }=?\]
|dw:1424113454246:dw|
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