QUESTION IMAGE
Question
find the product. check whether your answer is reasonable.
- estimate: 3,500
51×74
- estimate: 1,000
30×28
- estimate: 2,000
40×35
- estimate: 4,800
82×63
- estimate: 3,600
36×93
- estimate: 1,200
57×22
- dig deeper! find the missing digits. then find the product.
□5×□6
1 0 0
5 0
6 0
+ 3 0
□□0
- modeling real life if newton meets his goal each month, how many liters of water will he drink in 1 year?
monthly water intake goals
you ★★★★★★★★
newton ★★★★★
descartes ★
each ★ = 6 liters.
- modeling real life use the table in exercise 11. if you and descartes each meet your goal each month, how many more liters will you drink in 1 year than descartes?
- review & refresh
add or subtract. then check your answer.
- 512,006+318,071=
- 746,620 - 529,706=
Step1: Solve problem 10
We know that \(5\times6 = 30\). Let the first - number be \(a5\) and the second number be \(b6\). The product of the units - digits is \(5\times6=30\). The product \(a5\times b6=(10a + 5)\times(10b+6)=100ab+60a + 50b+30\). Since \(5\times b\) gives a number ending with 0, \(b = 2\). And \(a\times6\) gives a number ending with 0, \(a = 1\). So \(15\times26=390\).
Step2: Solve problem 11
Newton has 5 stars for his monthly water - intake goal. Each star represents 6 liters. So his monthly water intake is \(5\times6 = 30\) liters. In 1 year (12 months), he will drink \(30\times12=360\) liters.
Step3: Solve problem 12
You have 7 stars and Descartes has 1 star for their monthly water - intake goals. The difference in the number of stars per month is \(7 - 1=6\) stars. Each star represents 6 liters, so the monthly difference is \(6\times6 = 36\) liters. In 1 year (12 months), the difference is \(36\times12 = 432\) liters.
Step4: Solve problem 13
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Step5: Solve problem 14
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- The missing digits are 1 and 2, and the product is 390.
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- 432 liters
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