Identify the base and the exponent. Do not evaluate.-9.75
A. Base: 5, exponent: -9.7
B. Base: 9.7, exponent: 5
C. Base: -9.7, exponent: 5
D. Base: 5, exponent: 9.7
Answer: B
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Solve the problem.A geometric progression is a sequence of terms in which each term is r times the preceding term. The sum of the first two terms of such a sequence, where a is the first term, is given by the expression 
. Simplify the expression.
A. a(1 + r) B. a + r C. a(1 - r) D. a(1 + r2)
Find the volume of the solid. When appropriate, use ? ? 3.14 and round to the nearest hundredth.Use 3.14 for ?.
A. 904.32 in.3 B. 1205.76 in.3 C. 602.88 in.3 D. 150.72 in.3
Graph the inequality and write the solution set using both set-builder notation and interval notation.x ? 7
A. {x|x ? 7}, [7, ?)
B. {x|x ? 7}, (-?, 7]
C. {x|x < 7}, (-?, 7)
D. {x|x > 7}, (7, ?)
Solve the inequality. Give your answer using interval notation.3 + 
> 4
A. No solution
B. 
C. 
? 
D. 
? 