Part E Functions are not all straight lines. If a function is curved, the derivative is not constant but changing. To find the derivative at any point, draw a line tangent to the graph at that point. The slope of the tangent line is the derivative. As you move along the graph, the slope of the tangent line changes, and so does the derivative. The graph in (Figure 5) shows a function z(t). The derivative of the function at t = 1 is closest to: •View Available Hint(s)

Part E Functions are not all straight lines. If a function is curved, the derivative is not constant but changing. To find the derivative at any point, draw a line tangent to the graph at that point. The slope of the tangent line is the derivative. As you move along the graph, the slope of the tangent line changes, and so does the derivative. The graph in (Figure 5) shows a function z(t). The derivative of the function at t = 1 is closest to: •View Available Hint(s)

College Physics

11th Edition

ISBN:9781305952300

Author:Raymond A. Serway, Chris Vuille

Publisher:Raymond A. Serway, Chris Vuille

Chapter1: Units, Trigonometry. And Vectors

Section: Chapter Questions

Problem 1CQ: Estimate the order of magnitude of the length, in meters, of each of the following; (a) a mouse, (b)...

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Question

Part E
Functions are not all straight lines. If a function is curved, the derivative is not constant but changing. To find the derivative at any point, draw a line tangent to the graph
at that point. The slope of the tangent line is the derivative. As you move along the graph, the slope of the tangent line changes, and so does the derivative.
The graph in (Figure 5) shows a function z(t). The derivative of the function at t =1 is closest to:
• View Available Hint(s)
O -10
Figure
< 5 of 5 >
O 10
O 5
x(1)
O -5
20-
B
Submit
10-
Part F Complete previous part(s)
Provide Feedback
Next >

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