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Step-by-step Answer
PAGE: 188SET: ExercisesPROBLEM: 19
Please look in your text book for this problem Statement

The function is .

Differentiate on each side with respect to .

Power rule of derivatives :image.

The differential function is 

The differential function is  .

Substitute and in differential function.

Hence, the value of  is .

If changes by a small amount  , then will cause  to change by a small amount .

Find   using the formula .

Substitute  and in the above formula.

The function is .

Find the value of and

Substitute and in .

.

Find point on the curve at .

.

Therefore, the point is .

Graph:

Graph the curve.

Draw the tangent line at .

The value of  is .

The value of  is .



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