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What straight line does the graph of f(x)=x^3 near x=4 look like under a microscope? y=?

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  • What straight line does the graph of f(x)=x^3 near x=4 look like under a microscope? y=?


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How do we set about finding the points in which two graphs y = f(x) ... We see that the parabola f(x) and the straight line ... The formula will look like ...
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Positive: 35 %
... f(x))/h The result should look like this: ((x ... for a tangent line is y = x 4*x²+e + sin(x) ... tangent line lies against the graph of f(x) = x 3 /2:
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Positive: 32 %

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should always appear straight under the microscope. Since m depends on x and ... to see a straight line approximating y = f[x]. ... near x = 3=2 on y = 1=x
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Positive: 35 %
... meaning that the graph of y divided by x is a line. In this case, y = f(x) ... straight through the graph. The derivative ... x = 0 of the function y ...
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Positive: 30 %
If we look very near the point in the graph of the function we can ... If the derivative of F(x) ... It is easy to calculate the area under a straight line.
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Positive: 16 %
... as the "equations of the straight line." In what follows, x, y ... the graph of the line is the x ... A linear equation, written in the form y = f(x) ...
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Positive: 10 %

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