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The product of the integers
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16 Nov 2022, 05:00
16 Nov 2022, 05:00
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Question Stats:
61% (00:47) correct
38% (01:18) wrong based on 13 sessions
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Quantity A |
Quantity B |
The product of the integers from -87 to -36 inclusive |
The product of the integers from -58 to -34 inclusive |
A) Quantity A is greater.
B) Quantity B is greater.
C) The two quantities are equal.
D) The relationship cannot be determined from the information given.
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Re: The product of the integers
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17 Nov 2022, 15:04
17 Nov 2022, 15:04
I am skeptical about the answer.
I first eliminated the common terms in each Quantity which were ( -58 to -36). Therefore,
For Quantity A :
we will have terms from ( -87 to -59), we need to know is it + or negative.
87-59+1= 29 terms. So, the answer will be -ve.
For Quantity B:
We will be left with -34 x -35. The answer is +ve.
So, quantity B is greater.
may someone elaborate ?
I first eliminated the common terms in each Quantity which were ( -58 to -36). Therefore,
For Quantity A :
we will have terms from ( -87 to -59), we need to know is it + or negative.
87-59+1= 29 terms. So, the answer will be -ve.
For Quantity B:
We will be left with -34 x -35. The answer is +ve.
So, quantity B is greater.
may someone elaborate ?
Re: The product of the integers
[#permalink]
17 Nov 2022, 15:13
17 Nov 2022, 15:13
1
Expert Reply
Number of integers from m to n inclusive is
\(n-m+1\)
\(-36-(-87)+1=52 \) even numbers so positive the multiplication regardless the number is
\(-34-(-58)+1=25\) odd numbers so we will have a negative number regardless the value of the multiplication of the numbers themselves
A > B
hope this helps
\(n-m+1\)
\(-36-(-87)+1=52 \) even numbers so positive the multiplication regardless the number is
\(-34-(-58)+1=25\) odd numbers so we will have a negative number regardless the value of the multiplication of the numbers themselves
A > B
hope this helps
