20189
Question
Worked Solution
By long division:
{{solution}}
∴ Correct answer is {{{correctAnswer}}}
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
Variant 0
DifficultyLevel
568
Question
Worked Solution
By long division:
—————- 0.0405 8 |0.324 ————0.320 0.0040 ————–0.0040 0
∴ Correct answer is 0.0405
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| 1 | |
| 2 | |
| solution | $\begin{array}{ccccccccccc} \ \ \ \ \underset{\text{\ \ \ \ \ ----------------}}{\ \ \ \ \ \ \ 0.0405\ \ \ \ } \\ 8\ \text{\textbar} 0.324 \\ \ \ \ \ \underset{\text{------------}}{0.320} \\ \ \ \ \ \ \ \ {0.0040} \\ \ \ \ \ \ \ \ \underset{\text{--------------}}{0.0040} \\ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ {0} \\ \end{array}$
|
| correctAnswer | |
Answers
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
Variant 1
DifficultyLevel
570
Question
Worked Solution
By long division:
—————- 0.0204 5 |0.102 ————0.100 0.0020 ————–0.0020 0
∴ Correct answer is 0.0204
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| 1 | |
| 2 | |
| solution | $\begin{array}{ccccccccccc}
\ \ \ \ \underset{\text{\ \ \ \ \ ----------------}}{\ \ \ \ \ \ \ 0.0204\ \ \ \ } \\
5\ \text{\textbar} 0.102 \\
\ \ \ \ \underset{\text{------------}}{0.100} \\
\ \ \ \ \ \ \ {0.0020} \\
\ \ \ \ \ \ \ \underset{\text{--------------}}{0.0020} \\
\ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ {0} \\
\end{array}$
|
| correctAnswer | |
Answers
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
Variant 2
DifficultyLevel
571
Question
Worked Solution
By long division:
—————- 0.0905 6 |0.543 ————0.540 0.0030 ————–0.0030 0
∴ Correct answer is 0.0905
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| 1 | |
| 2 | |
| solution | $\begin{array}{ccccccccccc}
\ \ \ \underset{\text{\ \ \ \ \ ----------------}}{\ \ \ \ \ \ \ 0.0905\ \ \ } \\
6\ \text{\textbar} 0.543 \\
\ \ \ \ \underset{\text{------------}}{0.540} \\
\ \ \ \ \ \ \ {0.0030} \\
\ \ \ \ \ \ \ \underset{\text{--------------}}{0.0030} \\
\ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ {0} \\
\end{array}$
|
| correctAnswer | |
Answers
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
Variant 3
DifficultyLevel
569
Question
Worked Solution
By long division:
—————- 0.082 3 |0.246 ————0.240 0.006 ————–0.006 0
∴ Correct answer is 0.082
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| 1 | |
| 2 | |
| solution | $\begin{array}{ccccccccccc}
\ \ \ \underset{\text{\ \ \ \ \ ----------------}}{\ \ \ \ 0.082\ \ \ } \\
3\ \text{\textbar} 0.246 \\
\ \ \ \ \underset{\text{------------}}{0.240} \\
\ \ \ \ \ {0.006} \\
\ \ \ \ \ \underset{\text{--------------}}{0.006} \\
\ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ {0} \\
\end{array}$
|
| correctAnswer | |
Answers
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
Variant 4
DifficultyLevel
572
Question
Worked Solution
By long division:
—————- 0.0905 8 |0.724 ————0.720 0.0040 ————–0.0040 0
∴ Correct answer is 0.0905
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| 1 | |
| 2 | |
| solution | $\begin{array}{ccccccccccc}
\ \ \ \underset{\text{\ \ \ \ \ ----------------}}{\ \ \ \ \ \ \ 0.0905\ \ \ } \\
8\ \text{\textbar} 0.724 \\
\ \ \ \ \underset{\text{------------}}{0.720} \\
\ \ \ \ \ \ \ {0.0040} \\
\ \ \ \ \ \ \ \underset{\text{--------------}}{0.0040} \\
\ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ {0} \\
\end{array}$
|
| correctAnswer | |
Answers