30157
Question
{{1}} × {{2}} = ?
After rounding both numbers to the nearest 10, which of the following is the best estimate of this equation?
Worked Solution
Rounding to the nearest 10:
{{1}} → {{3}}
{{2}} → {{4}}
Using long multiplication:
{{solution}}
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
Variant 0
DifficultyLevel
586
Question
162 × 205 = ?
After rounding both numbers to the nearest 10, which of the following is the best estimate of this equation?
Worked Solution
Rounding to the nearest 10:
162 → 160
205 → 210
Using long multiplication:
160× ————210 1600————–3200033600
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| 1 | |
| 2 | |
| 3 | |
| 4 | |
| solution | $\begin{array}{ccccccccccc}
\ \ \ \ \ \ \ {160} \times \\
\ \ \ \ \underset{\text{------------}}{210} \\
\ \ {1600} \\
\underset{\text{--------------}}{32000} \\
{33600} \\
\end{array}$
|
| correctAnswer | |
Answers
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
Variant 1
DifficultyLevel
586
Question
195 × 144 = ?
After rounding both numbers to the nearest 10, which of the following is the best estimate of this equation?
Worked Solution
Rounding to the nearest 10:
195 → 200
144 → 140
Using long multiplication:
200× ————140 8000————–20000 28000
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| 1 | |
| 2 | |
| 3 | |
| 4 | |
| solution | $\begin{array}{ccccccccccc}
\ \ \ \ \ \ \ {200} \times \\
\ \ \ \ \underset{\text{------------}}{140} \\
\ \ {8000} \\
\underset{\text{--------------}}{20000} \\
\ {28000} \\
\end{array}$
|
| correctAnswer | |
Answers
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
Variant 2
DifficultyLevel
586
Question
232 × 155 = ?
After rounding both numbers to the nearest 10, which of the following is the best estimate of this equation?
Worked Solution
Rounding to the nearest 10:
232 → 230
155 → 160
Using long multiplication:
230× ————160 13800————–2300036800
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| 1 | |
| 2 | |
| 3 | |
| 4 | |
| solution | $\begin{array}{ccccccccccc}
\ \ \ \ \ \ \ {230} \times \\
\ \ \ \ \underset{\text{------------}}{160} \\
\ {13800} \\
\underset{\text{--------------}}{23000} \\
{36800} \\
\end{array}$ |
| correctAnswer | |
Answers
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
Variant 3
DifficultyLevel
586
Question
424 × 115 = ?
After rounding both numbers to the nearest 10, which of the following is the best estimate of this equation?
Worked Solution
Rounding to the nearest 10:
424 → 420
115 → 120
Using long multiplication:
420× ————120 8400————–42000 50400
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| 1 | |
| 2 | |
| 3 | |
| 4 | |
| solution | $\begin{array}{ccccccccccc}
\ \ \ \ \ \ \ {420} \times \\
\ \ \ \ \underset{\text{------------}}{120} \\
\ \ {8400} \\
\underset{\text{--------------}}{42000} \\
\ {50400} \\
\end{array}$ |
| correctAnswer | |
Answers
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
Variant 4
DifficultyLevel
586
Question
565 × 123 = ?
After rounding both numbers to the nearest 10, which of the following is the best estimate of this equation?
Worked Solution
Rounding to the nearest 10:
565 → 570
123 → 120
Using long multiplication:
570× ————120 11400————–5700068400
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| 1 | |
| 2 | |
| 3 | |
| 4 | |
| solution | $\begin{array}{ccccccccccc}
\ \ \ \ \ \ \ {570} \times \\
\ \ \ \ \underset{\text{------------}}{120} \\
\ {11400} \\
\underset{\text{--------------}}{57000} \\
{68400} \\
\end{array}$ |
| correctAnswer | |
Answers