When inflating a ball the volume of space inside it changes as a…
Question Answered step-by-step When inflating a ball the volume of space inside it changes as a… When inflating a ball the volume of space inside it changes as a function of the diameter of the ball. The formula relating volume and the diameter is D(V)=3?6V/?where V is volume measured in cubic inches, and D is the diameter measured in inches.a) If a ball has volume of 31.3 cubic inches, what is the diameter? (Round to two decimal places.)The diameter of the ball is ________ inches.b) Major league baseball uses baseballs with a diameter of 2.94 inches. How many cubic inches are inside a major league baseball? (Round to two decimal places.)The volume of a baseball is __________ cubic inches.c) The National Basketball Association requires basketballs to have a diameter of 9.5 inches. How many cubic inches are inside such a basketball? (Round to two decimal places.)The volume of a basketball is __________ cubic inches. Suppose you are throwing a ball straight up into the air with an initial speed of vv feet per second. The formula relating the maximum height of the ball and the initial speed isV(h)=?64hwhere h is maximum height in feet and V is speed in feet per second with which the ball is thrown.a) If I throw the ball with a speed of 26 ft/sec how high will the ball go? (Round your answer to three decimal places).The ball is will travel to a height of ____________ feet.b) Professional baseball pitchers can throw a baseball at over 100 miles per hour. Suppose a pitcher threw a ball straight up at 100 miles per hour (which is 146.66 feet per second). How high would it go? (Round your answer to three decimal places)The baseball will travel ___________ feet high.c) Suppose you are juggling and throw a ball that reaches a maximum of 5 feet in the air after leaving your hand. How fast did you throw it? (Round your answer to three decimal places)The ball was thrown with an initial speed of __________ feet per second.d) I want to throw a ball onto the top of a 91 foot building. How fast do I have to be able to throw to get the ball onto the roof? (Round your answer to three decimal places)The ball should be thrown with an initial speed of ____________ feet per second. Math Algebra MATH ALGEBRA1 Share QuestionEmailCopy link Comments (0)

