Number, NAPX-p111573v02
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
Variant 0
DifficultyLevel
448
Question
320 ÷ ? = 40
Which of the following numbers make the number sentence above correct?
Worked Solution
Check each option:
Option 1 - 320÷8=40 ✓
Option 2 - 320÷16=20
x
Option 3 - 320÷80=4
x
Option 4 - 320÷20=16
x
∴ 8 makes the number sentence correct.
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | 320 $\div$ ? = 40
Which of the following numbers make the number sentence above correct? |
| workedSolution | Check each option:
Option 1 - $320 \div 8=40$ $\checkmark$
Option 2 - $320 \div 16=20$
x
Option 3 - $320 \div 80=4$
x
Option 4 - $320 \div 20=16$
x
$\therefore$ 8 makes the number sentence correct. |
| correctAnswer | |
Answers
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
Variant 1
DifficultyLevel
448
Question
7 × ?
= 161
What number will make the number sentence correct?
Worked Solution
Check each option
Option 1: 7×13=91
x
Option 2: 7×23=161 ✓
Option 3: 7×154=1078
x
Option 4: 7×161=1127 x
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | 7 $\times$ ?
= 161
What number will make the number sentence correct? |
| workedSolution | Check each option
Option 1: $7 \times 13=91$
x
Option 2: $7 \times 23=161$ $\checkmark$
Option 3: $7 \times 154=1078$
x
Option 4: $7 \times 161=1127$ x |
| correctAnswer | |
Answers