Exam 1: Introduction

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A 2.0 kg object is moving at a speed of v = 12.0 m/s. The drag force is 6.0 N. If the drag force is given by the equation F = bv2, then the value of b is

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The length 4.221 cm is added to 0.01 cm. The appropriately rounded sum is

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In everyday language, power and force are similar, but in physics

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What is the approximate volume of an adult human's head?

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The best way to learn problem-solving techniques for physics is to

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To be dimensionally consistent, distance [L], acceleration [L/T2], and time [T] must be related as follows.

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Which of the SI prefixes is used to indicate 109?

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A liter is equivalent to 33.8 fluid ounces. How many liters of gasoline are required to fill a 21 gallon gas tank, if 1 gallon is equivalent to 128 fluid ounces?

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The diameter of a circle is doubled. By what factor is the area changed?

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The price of gasoline goes up 6% on Monday night and then goes down 7% the following day. What is the net percentage change in the price of gasoline from Monday morning?

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If the surface area of a sphere is increased by 16%, by what percentage has the radius been changed?

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Using the following unit conversions: 1.00 fluid ounce = 29.573 ml, 1.00 L = 1000 cm3, density of water = 1.00 g/cm3, the number of fluid ounces in a kg of water is

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Find the equation v2 = ah + b that fits the following data. Find the equation v<sup>2</sup> = ah + b that fits the following data.

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The radius of a circle is increased by 5%. The percentage increase of the area is about

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If the length of a box is reduced by one-third and the width and height are doubled, by what factor has the volume changed?

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To be dimensionally consistent, velocity [L/T], pressure [M/LT2], and density [M/L3] must be related as follows.

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To be dimensionally consistent, velocity [L/T], force [ML/T2], mass [M], and length [L] must be related as follows.

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The precision and number of significant figures in 1.003 km is

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The radius of a circle is increased by 5%. The percentage increase of the circumference is

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By what factor does the volume of a cube increase if the lengths of the edges are doubled?

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