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Example Questions
Example Question #221 :Algebra
If –1 <n< 1, all of the following could be true EXCEPT:
(n-1)2> n
16n2- 1 = 0
n2< 2n
n2< n
|n2- 1| > 1
|n2- 1| > 1
Example Question #5 :How To Find The Solution To An Inequality With Multiplication
(√(8) / -x ) < 2. Which of the following values could be x?
-1
All of the answers choices are valid.
-2
-3
-4
-1
The equation simplifies to x > -1.41. -1 is the answer.
Example Question #21 :Inequalities
Solve forx
Example Question #7 :How To Find The Solution To An Inequality With Multiplication
We have, find the solution set for this inequality.
Example Question #31 :Inequalities
Fill in the circle with either,, orsymbols:
for.
The rational expression is undefined.
None of the other answers are correct.
Let us simplify the second expression. We know that:
So we can cancel out as follows:
Example Question #21 :Inequalities
What is the greatest value ofthat makes
a true statement?
Find the solution set of the three-part inequality as follows:
The greatest possible value ofis the upper bound of the solution set, which is 277.
Example Question #22 :Inequalities
What is the least value ofthat makes
a true statement?
Find the solution set of the three-part inequality as follows:
The least possible value ofis the lower bound of the solution set, which is 139.
Example Question #1 :How To Find The Solution To An Inequality With Multiplication
Give the solution set of the inequality:
None of the other responses gives the correct answer.
Divide each of the three expressions by, or, equivalently, multiply each by its reciprocal,:
or, in interval form,
.
Example Question #1 :How To Find The Solution To An Inequality With Multiplication
Give the solution set of the following inequality:
None of the other responses gives the correct answer.
或者,在间隔符号,.
Example Question #25 :Inequalities
Which of the following numbers could be a solution to the inequality?
In order for a negative multiple to be greater than a number and a positive multiple to be less than that number, that number must be negative itself. -4 is the only negative number available, and thus the correct answer.
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