Solve the problem.A balloon in the shape of a sphere is deflating. Given that t represents the time, in minutes, since it began losing air, the radius of the balloon (in cm) is 
Let the equation V(r) = 
?r3 represent the volume of a sphere of radius r. Find and interpret (V ? r)(t).
A. (V ? r)(t) = 
?(t - 23)3; This is the volume of the balloon (in cm3) as a function of time (in minutes).
B. (V ? r)(t) = 
?(23 - t)3; This is the volume of the balloon (in cm3) as a function of time (in minutes).
C. (V ? r)(t) = 23 - 
?(23 - t)3; This is the volume of the air lost by the balloon (in cm3) as a function of time (in minutes).
D. (V ? r)(t) = 
?(23 - t)3; This is the volume of the air lost by the balloon (in cm3) as a function of time (in minutes).
Answer: B
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Use Newton's method to approximate all the intersection points of the pair of curves. Some preliminary graphing or analysis may help in choosing good initial approximations. Round to six decimal places.y = x3 - 2x2 and y = x2 - 1
A. x ? -0.683589, 0.854704, 2.878275 B. x ? -0.532089, 0.652704, 2.879385 C. x ? -0.279589, 0.651594, 2.679385 D. x ? -0.533199, 0.905204, 3.079385
Provide an appropriate response.Solve the equation S = P(1 + rt) for t.
Fill in the blank(s) with the appropriate word(s).
Find the domain and range of the relation.
A. Domain = 
; range = {6, 8, -3}
B. Domain = {6, 8, -3, -13}; range = 
C. Domain = {6, 8, -3, 3}; range = 
D. Domain = {6, 8, -3}; range = 
A study prepared for a Sunbelt town's Chamber of Commerce projected that the population of the town in the next 3 yr will grow according to the rule
?
whereP(x) denotes the populationxmo from now.
?
By how much will the population increase during the next 9 mo?
?
__________
?
During the next 16 mo?
?
__________
What will be an ideal response?