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- Multiplicative property of equality with whole numbers: Fractional answers
- Multiplicative property of equality with fractions
- Using two steps to solve an equation with whole numbers
- Solving an equation with parentheses
- Solving a fraction word problem using a linear equation of the form Ax = B
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Multiplicative property of equality with whole numbers: Fractional answers Online Quiz
Following quiz provides Multiple Choice Questions (MCQs) related to Multiplicative property of equality with whole numbers: Fractional answers. You will have to read all the given answers and click over the correct answer. If you are not sure about the answer then you can check the answer using Show Answer button. You can use Next Quiz button to check new set of questions in the quiz.
$\frac{7}{3b} = 11$
Answer : C
Explanation
Step 1:
Given $\frac{7}{3b} = 11$
Cross multiplying, we get
$\frac{7}{3} = 11b$
Step 2:
Using multiplicative property of equality, we divide both sides by 11
$\frac{7}{(3 \times 11)} = \frac{11b}{11}$
Step 3:
So, $b = \frac{7}{33}$
$16r = −23$
Answer : A
Explanation
Step 1:
Using multiplicative property of equality, we divide both sides by 16
$\frac{16r}{16} = \frac{−23}{16}$
Step 2:
So, $r = \frac{−23}{16}$
$14 = \frac{25}{3p}$
Answer : B
Explanation
Step 1:
Given $14 = \frac{25}{3p}$
Cross multiplying, we get
$3p = \frac{25}{14}$
Step 2:
Using multiplicative property of equality, we divide both sides by 3
$\frac{3p}{3} = \frac{25}{(14 \times 3)}$
Step 3:
So, $p = \frac{25}{42}$
$\frac{−10}{7a} = 19$
Answer : D
Explanation
Step 1:
Given $\frac{−10}{7a} = 19$
Cross multiplying, we get
$\frac{−10}{19} = 7a$
Step 2:
Using multiplicative property of equality, we divide both sides by 7
$\frac{−10}{(7 \times 19)} = \frac{7a}{7}$
Step 3:
So, $a = \frac{−10}{133}$
$13y = 38$
Answer : A
Explanation
Step 1:
Using multiplicative property of equality, we divide both sides by 13
$\frac{13y}{13} = \frac{38}{13}$
Step 2:
So, $y = \frac{38}{13}$
$11m = 19$
Answer : D
Explanation
Step 1:
Using multiplicative property of equality, we divide both sides by 11
$\frac{11m}{11} = \frac{19}{11}$
Step 2:
So, $m = \frac{19}{11}$
$14z = 5$
Answer : B
Explanation
Step 1:
Using multiplicative property of equality, we divide both sides by 11
$\frac{14z}{14} = \frac{5}{14}$
Step 2:
So, $z = \frac{5}{14}$
$15 = 23r$
Answer : C
Explanation
Step 1:
Using multiplicative property of equality, we divide both sides by 23
$\frac{15}{23} = \frac{23r}{23}$
Step 2:
So, $r = \frac{15}{23}$
$18 = \frac{37}{n}$
Answer : B
Explanation
Step 1:
Given $18 = \frac{37}{n}$
Cross multiplying, we get
$18n = 37$
Step 2:
Using multiplicative property of equality, we divide both sides by 18
$\frac{18n}{18} = \frac{37}{18}$
Step 3:
So, $n = \frac{37}{18}$
$\frac{12}{h} = −7$
Answer : C
Explanation
Step 1:
Given $\frac{12}{h} = −7$
Cross multiplying, we get
$12 = −7h$
Step 2:
Using multiplicative property of equality, we divide both sides by −7
$\frac{12}{−7} = \frac{−7h}{−7}$
Step 3:
So, $h = \frac{−12}{7}$
