Questions · Page 2 of 4

1 Marks Question

Question 511 Mark
Find the sum of: $-312, 39$ and $192$
Answer
$(-312) + 39 + 192 $
$= -312 + 39 + 192 $
$= -312 + 231 $
$= -81$
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Question 551 Mark
In the pairs given below, find the larger integer. $0, -3$
Answer
$0, -3$
$0$ This is because $0$ is greater than any negative integer.
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Question 581 Mark
Add:
$-3596\\ \underline{-1089}\\\underline{\ \ \ \ \ \ \ \ \ \ \ }$
Answer
$-3596\\ \underline{-1089\ }\\\underline{-4685\ }$
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Question 651 Mark
Write the following integers in the decreasing order: $-71, -81, 36, 0, -5$
Answer
$36 > 0 > -5 > -71 > -81$
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Question 691 Mark
Fill in the blank. $(-8) + (-6) - (-3) =$ ______.
Answer
$(-8) + (-6) - (-3) =$ -11.
$(-8) + (-6) - (-3) = (-8) + (-6) + 3 = -8 - 6 + 3 = -11$
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Question 711 Mark
Use convenient groupings and find the values of: $(-51) \times (-47) \times (-19)$
Answer
$(-51) \times (-47) \times (-19) = (-51) \times 893 = -45543$
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Question 741 Mark
In the pairs given below, find the larger integer.
$-99, 9$
Answer
$-99, 9$
$9$
This is because every positive integer is greater than any negative integer.
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Question 761 Mark
Which number is smaller the following pairs?
$6, -7$
Answer
$-7 < 6$
This is because every positive integer is greater than every negative integer.
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Question 821 Mark
Add: $\ -73\\ \underline{-\ 687}\\\underline{ \ \ \ \ \ \ \ \ \ \ }$
Answer
$\ -73\\ \underline{-\ 687\ }\\\underline{-\ 760\ }$
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Question 871 Mark
Write the following integers in the increasing order:
$-17, 15, -363, -501, 165$
Answer
$-501 < -363 < -17 < 15 < 165$
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Question 901 Mark
Divide: $1765$ by $-1765$
Answer
$1765$ by -1765 $=\frac{1765}{-1765}$ $=-1\times\frac{1765}{1765}$ $=-1\times1$ $=-1$
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Question 921 Mark
For the following statement, write $(T)$ for true and $(F)$ for false: $0$ is larger than every negative integer.
Answer
True.
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Question 961 Mark
Find the products: $(-8) \times (-3) \times (-9)$
Answer
$(-8) \times (-3) \times (-9) = (-8) \times 27 = -216$
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Question 991 Mark
Find the additive inverse of: $2054$
Answer
$2054 – 2054 = 0$ So, the additive inverse of $2054$ is $-2054.$
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