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A certain pigeon species can fly at an average speed of 16 meters per second when in continuous flight. At this rate, how many meters would this pigeon species fly in 4 seconds?

An object moves at a speed of \( \frac{3}{50} \) feet per second. What is this speed, in yards per second? (3 feet = 1 yard)

A triathlon is a multisport race consisting of three different consecutive events. A triathlon participant plans to complete the cycling event with an average speed of 19,008 yards per hour. What is this average speed, in miles per hour? (1 mile =1,760 yards)

A certain town has an area of 3.51 square miles. What is the area, in square yards, of this town?(1 mile = 1,760 yards)

An object's speed is increasing at a rate of 10.7 meters per second squared. What is this rate, in miles per minute squared, rounded to the nearest tenth? (Use 1 mile = 1,609 meters.)

A remotely operated vehicle (ROV) is used for underwater ocean research. When the ROV is at a depth of 31 fathoms, what is the ROV's depth in feet? (l fathom = 6 feet)

Carl, Ryan, and Jodie can make pancakes in the ratio of 2: 3: 5. If Jodie can make a pancake in 4 minutes, how many minutes will it take Carl and Ryan to make 5 pancakes if the two of them work together?

Ruben can finish painting a wall in 2 hours. Jake can finish painting the same wall in 3 hours. If the two of them help paint the same wall together, how long will it take them to finish the job?

A rectangle has an area of 21 square yards. What is the area, in square feet, of the rectangle? ( 3 feet = 1 yard)

For a certain rectangular region, the ratio of its length to its width is 10 to 4.If the width of the rectangular region increases by 7 units, how must the length change to maintain this ratio?

For each of two rectangles, the ratio of the rectangle's length to its width is 10 to 5. The width of rectangle X is 16.5 times the width of rectangle Y. How does the length of rectangle x compare to the length of rectangle Y?

For a certain rectangular region, the ratio of its length to its width is 20 to 8. If the width of the rectangular region increases by 9 units, how must the length change to maintain this ratio?