Quiz 1.1 - Expressions and Equations
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Last updated almost 4 years ago
15 questions
1
Match the vocabulary terms with their definitions.
Match the vocabulary terms with their definitions.
| Draggable item | arrow_right_alt | Corresponding Item |
|---|---|---|
the smallest mathematical unit, usually a number, a variable, or a product of numbers and variables | arrow_right_alt | term |
two expressions joined by an inequality sign | arrow_right_alt | expression |
a process that takes (usually two) terms and produces a result; common ones include addition, subtraction, multiplication, and division | arrow_right_alt | operation |
an operation that assigns an output to each input | arrow_right_alt | inequality |
a group of terms joined by operations, a mathematical phrase | arrow_right_alt | function |
1
Match the functions/operations with their inverses.
Match the functions/operations with their inverses.
| Draggable item | arrow_right_alt | Corresponding Item |
|---|---|---|
addition | arrow_right_alt | subtraction |
multiplication | arrow_right_alt | division |
f(x) = x - 2 | arrow_right_alt | f-1(x) = x + 2 |
f(x) = x/2 | arrow_right_alt | f-1(x) = 2x |
1
Evaluate the expression for x = 5.
\frac{x+15}{4}-2x
Enter your answer as a number.
Evaluate the expression for x = 5.
\frac{x+15}{4}-2x
Enter your answer as a number.
1
Evaluate the expression for x = 5, y = -2
2xy^{2}-\frac{8(x+y)^{2}}{3}
Enter your answer as a number.
Evaluate the expression for x = 5, y = -2
2xy^{2}-\frac{8(x+y)^{2}}{3}
Enter your answer as a number.
1
If f(x) = \frac{5-x}{2}, what is f(-11)?
Enter your answer as a number, no spaces.
If f(x) = \frac{5-x}{2}, what is f(-11)?
Enter your answer as a number, no spaces.
1
If f(x) = 2x^{2}-16, what is f(-3)?
Enter your answer as a number, no spaces.
If f(x) = 2x^{2}-16, what is f(-3)?
Enter your answer as a number, no spaces.
1
Put the steps in order to evaluate the expression below.
\frac{(2-4)^{3}+66}{2}
Put the steps in order to evaluate the expression below.
\frac{(2-4)^{3}+66}{2}
- perform the exponent
- divide
- add
- subtract
1
Put the steps in order to evaluate the expression below
\frac{1}{3}|4+(\frac{1}{3})^{-1}|-22
Put the steps in order to evaluate the expression below
\frac{1}{3}|4+(\frac{1}{3})^{-1}|-22
- subtract 22
- perform the exponent
- perform the absolute value
- multiply by 1/3
- add
1
Solve the equation.
4x+29 = 5-8(x+6)
Enter your answer as a number, no spaces.
Solve the equation.
4x+29 = 5-8(x+6)
Enter your answer as a number, no spaces.
1
Solve the equation.
\frac{3x-6}{3}=2x+1
Enter your answer as a number, no spaces.
Solve the equation.
\frac{3x-6}{3}=2x+1
Enter your answer as a number, no spaces.
1
Solve the equation.
\frac{2}{3} = \frac{x}{84}
Enter your answer as a number, no spaces.
Solve the equation.
\frac{2}{3} = \frac{x}{84}
Enter your answer as a number, no spaces.
1
Solve the equation. Check for extraneous solutions.
|3-6x|=39
Use x={#, #} format, with exactly one space after the comma. List the smaller number first. If there is only one solution, use x={#} format. If there are no solutions, type "no solution" with no quote marks.
Solve the equation. Check for extraneous solutions.
|3-6x|=39
Use x={#, #} format, with exactly one space after the comma. List the smaller number first. If there is only one solution, use x={#} format. If there are no solutions, type "no solution" with no quote marks.
1
Solve the equation. Check for extraneous solutions.
\frac{|x-3|}{-2}=-7
Use x={#, #} format, with exactly one space after the comma. List the smaller number first. If there is only one solution, use x={#} format. If there are no solutions, type "no solution" with no quote marks.
Solve the equation. Check for extraneous solutions.
\frac{|x-3|}{-2}=-7
Use x={#, #} format, with exactly one space after the comma. List the smaller number first. If there is only one solution, use x={#} format. If there are no solutions, type "no solution" with no quote marks.
1
Solve the equation. Check for extraneous solutions.
|5-x|+9=2x+8
Use x={#, #} format, with exactly one space after the comma. List the smaller number first. If there is only one solution, use x={#} format. If there are no solutions, type "no solution" with no quote marks.
Solve the equation. Check for extraneous solutions.
|5-x|+9=2x+8
Use x={#, #} format, with exactly one space after the comma. List the smaller number first. If there is only one solution, use x={#} format. If there are no solutions, type "no solution" with no quote marks.
1
Dr. Demo solved the equation |x+2| = 2x+7 and got x={-5, -3}.
Is his solution correct? Why or why not?
Dr. Demo solved the equation |x+2| = 2x+7 and got x={-5, -3}.
Is his solution correct? Why or why not?