Solve.Find the area of a circular pipe with a cross-sectional area of 300 square inches. Round to the nearest hundredth.
What will be an ideal response?
Diameter = 19.54 inches
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Solve the problem.What conditions, when present, are sufficient to conclude that a function f(x) has a limit as x approaches some value of a?
A. f(a) exists, the limit of 
as 
from the left exists, and the limit of 
as 
from the right exists.
B. The limit of 
as 
from the left exists, the limit of 
as 
from the right exists, and at least one of these limits is the same as f(a).
C. The limit of 
as 
from the left exists, the limit of 
as 
from the right exists, and these two limits are the same.
D. Either the limit of 
as 
from the left exists or the limit of 
as 
from the right exists
Answer the question(s) based on the following situation: For a population of 4000 students taking the SAT math exam, the scores on the exam have an approximately normal distribution with mean ? = 610 and standard deviation ? = 60.Approximately how many students scored more than 570 points?
A. 3360 B. 2720 C. 1000 D. 3000 E. none of these
Solve the problem.In a right triangle, one acute angle is 54° more than twice the other. Find each acute angle.
A. 21° and 69° B. 12° and 78° C. 37° and 53° D. 28° and 62°
Write the compound inequality as an absolute value inequality. Do not simplify.-0.8 < 2x + 3 < 0.8
A. 2x + 3 < 
B. 
> 0.8
C. 
< 0.8
D. -0.8 < 
< 0.8