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A2 Q3 Recovery

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Last updated over 3 years ago
20 questions
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Question 1
1.

Simplify the algebraic expression completely.

Question 2
2.

Simplify
completely.

Question 3
3.

Simplify completely.

Question 4
4.

Simplify the expression completely.

Question 5
5.

Solve
over all real numbers.

Question 6
6.

What are the vertical asymptotes of

Question 7
7.

Determine all possible functions with an asyptote of x = 4

Question 8
8.

Determine the number of horizontal and vertical asyptotes for

Question 9
9.

What are the approximate solutions to this system of equations?

Question 10
10.

Identify the y-coordinate of each point in the solution set of the system of equations.

Question 11
11.

The graph of functions f(x) and g(x) are shown in the graph. How many solutions does the system have?

Question 12
12.

Simplify f(g(x)) in terms of x if

Question 13
13.

Given

Which graph represents f(g(x))?

Question 14
14.

Determin the inverse of

Question 15
15.

Which of the following scenarios represents a combination?

Question 16
16.

Twelve runners are in a cross country race. How many different ways
can they finish first, second, and third?

Question 17
17.

If a temperature is constant, the volume of a gas varies inversely as its pressure. A gas with a pressure of 150 pounds per square inch occupies a volume of 25 cubic feet. What is the constant of proportionality for this variation?

Question 18
18.

The electrical resistance of a wire varies directly as its length and inversely as the square of its diameter. A wire with a length of 200 inches and a diameter of one-quarter of an inch has a resistance of 20 ohms. Find the electrical resistance in a 500 inch wire with the same diameter.

Question 19
19.

The weights of eggs produced on a farm are normally distributed with a mean of 1.4 ounces and a standard deviation of 0.4 ounces. To be graded extra large, an egg must weigh at least 2 ounces. What is the probability that an egg from this farm will be graded extra large?

Question 20
20.

The useful life of a radial tire is normally distributed with a mean of 30,000 miles and a standard deviation of 5000 miles. The company makes 10,000 tires a month. What is the probability that if a radial tire is purchased at random, it will last between 20,000 and 35,000 miles?