
Test solutions with the detailed point scale. Add up your points and spot what to review.
1 Powers of 10 / 3 pts
a) \(10^5\) (1 pt)
b) \(10^3 = 1{,}000\) (1 pt)
c) \(73 \times 10{,}000 = 730{,}000\) (1 pt)
2 Multiples of 10 / 3 pts
a) \(8 \times 3 = 24\), so \(2{,}400\). (1 pt)
b) \(5 \times 6 = 30\), so \(30{,}000\). (1 pt)
c) \(4 \times 2 = 8\), so \(80{,}000\). (1 pt)
3 Estimating / 3 pts
a) \(70 \times 40 = 2{,}800\). (1 pt)
b) \(300 \times 30 = 9{,}000\). (1 pt)
c) Yes, 2,788 is very close to the estimate 2,800. (1 pt)
4 Area model / 4 pts
\(20 \times 30 = 600\), \(7 \times 30 = 210\), \(20 \times 4 = 80\), \(7 \times 4 = 28\). (2 pts)
Sum: \(600 + 210 + 80 + 28 = 918\). (1 pt)
So \(27 \times 34 = 918\). (1 pt)
5 Standard algorithm / 4 pts
a) \(64 \times 3 = 192\), \(64 \times 50 = 3{,}200\), total \(3{,}392\). (2 pts)
b) \(238 \times 6 = 1{,}428\), \(238 \times 40 = 9{,}520\), total \(10{,}948\). (2 pts)
6 Stadium seats / 3 pts
a) \(40 \times 140 = 5{,}600\) (or \(40 \times 100 = 4{,}000\) as a rough value). (1 pt)
b) \(135 \times 2 = 270\), \(135 \times 40 = 5{,}400\), total \(5{,}670\). (1 pt)
c) The stadium has 5,670 seats. (1 pt)
Test yourself: quick challenge for Grade 5
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