Chapter 2: Problem 9
Draw vectors representing the following velocities: \(30 \mathrm{mi} /\) hr due north
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Chapter 2: Problem 9
Draw vectors representing the following velocities: \(30 \mathrm{mi} /\) hr due north
These are the key concepts you need to understand to accurately answer the question.
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Find exact values for each of the following, if possible. \(\cot 30^{\circ}\)
Simplify each expression by first substituting values from the table of exact values and then simplifying the resulting expression. $$ 5 \sin ^{2} 60^{\circ} $$
For each expression that follows, replace \(x\) with \(30^{\circ}, y\) with \(45^{\circ}\), and \(z\) with \(60^{\circ}\), and then simplify as much as possible. $$ 2 \cos \left(3 x-45^{\circ}\right) $$
Show that each of the following statements is true by transforming the left side of each one into the right side. $$ 1-\frac{\cos \theta}{\sec \theta}=\sin ^{2} \theta $$
Danny and Stacey have gone from the swing (Example 5) to the slide at the park. The slide is inclined at an angle of \(52.0^{\circ}\). Danny weighs \(42.0\) pounds. He is sitting in a cardboard box with a piece of wax paper on the bottom. Stacey is at the top of the slide holding on to the cardboard box (Figure 23). Find the magnitude of the force Stacey must pull with, in order to keep Danny from sliding down the slide. (We are assuming that the wax paper makes the slide into a frictionless surface, so that the only force keeping Danny from sliding is the force with which Stacey pulls.)
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