Question 1

A contest will have five cash prizes totaling $13,000, and there will be a $500 difference between successive prizes. Find the first prize.

Accepted Answer

A)  $4,100 
B)  $3,100 
C)  $3,600 
D)  $5,100 
E)  $6,100 
A)  $4,100 
B)  $3,100 
C)  $3,600 
D)  $5,100 
E)  $6,100

Question 2

Find the smallest positive integer j for which the statement is true. $12 + \log _ { 2 } n \leq n$

Accepted Answer

A)  15 
B)  16 
C)  12 
D)  19 
E)  256 
A)  15 
B)  16 
C)  12 
D)  19 
E)  256

Question 3

A girl has three skirts, ten blouses and five sweaters. How many different skirt-blouse-sweater combinations can she wear?

Accepted Answer

A)  160 
B)  18 
C)  120 
D)  146 
E)  150 
A)  160 
B)  18 
C)  120 
D)  146 
E)  150

Question 4

Evaluate the expression. $\frac { 5 ! } { 2 ! }$

Accepted Answer

A)  24 
B)  360 
C)  120 
D)  60 
E)  121 
A)  24 
B)  360 
C)  120 
D)  60 
E)  121

Question 5

Find the total length of the red-line curve in the figure if the width of the maze formed by the curve is 48 inches and all halls in the maze have width 3 inches.   $a = 3$ in. and $$b = 48$$ in.

Accepted Answer

A)  825 inches 
B)  816 inches 
C)  810 inches 
D)  822 inches 
E)  918 inches 
A)  825 inches 
B)  816 inches 
C)  810 inches 
D)  822 inches 
E)  918 inches

A contest will have five cash prizes totaling $13,000, and there will be a $500 difference between successive prizes. Find the first prize.

Find the smallest positive integer j for which the statement is true. $12 + \log _ { 2 } n \leq n$

A girl has three skirts, ten blouses and five sweaters. How many different skirt-blouse-sweater combinations can she wear?

Evaluate the expression. $\frac { 5 ! } { 2 ! }$

Find the total length of the red-line curve in the figure if the width of the maze formed by the curve is 48 inches and all halls in the maze have width 3 inches. $a = 3$ in. and $b = 48$ in.

Topics From Algebra

Functions and Graphs

Polynomial and Rational Functions

Inverse, Exponential, and Logarithmic Functions

Trigonometric Functions

Analytic Trigonometry

Applications of Trigonometry

Systems of Equations and Inequalities

Topics From Analytical Geometry

Filters

Exam 9: Sequences, Series, and Probability

A contest will have five cash prizes totaling $13,000, and there will be a $500 difference between successive prizes. Find the first prize.

Find the smallest positive integer j for which the statement is true. 12+log⁡2n≤n12 + \log _ { 2 } n \leq n12+log2​n≤n

A girl has three skirts, ten blouses and five sweaters. How many different skirt-blouse-sweater combinations can she wear?

Evaluate the expression. 5!2!\frac { 5 ! } { 2 ! }2!5!​

Find the total length of the red-line curve in the figure if the width of the maze formed by the curve is 48 inches and all halls in the maze have width 3 inches. a=3a = 3a=3 in. and b=48b = 48b=48 in.

Topics From Algebra

Functions and Graphs

Polynomial and Rational Functions

Inverse, Exponential, and Logarithmic Functions

Trigonometric Functions

Analytic Trigonometry

Applications of Trigonometry

Systems of Equations and Inequalities

Topics From Analytical Geometry

Filters

Find the smallest positive integer j for which the statement is true. $12 + \log _ { 2 } n \leq n$

Evaluate the expression. $\frac { 5 ! } { 2 ! }$

Find the total length of the red-line curve in the figure if the width of the maze formed by the curve is 48 inches and all halls in the maze have width 3 inches. $a = 3$ in. and $b = 48$ in.