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Set A is the set of all integers x satisfying the inequalit
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22 Jul 2019, 09:07
22 Jul 2019, 09:07
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50% (00:54) correct
50% (01:01) wrong based on 230 sessions
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Set A is the set of all integers x satisfying the inequality \(4 < |x| < 9\).
A)The quantity in Column A is greater.
B)The quantity in Column B is greater.
C)The two quantities are equal.
D)The relationship cannot be determined from the information given.
Quantity A |
Quantity B |
The absolute value of the smallest integer in Set A |
The number of integers in Set A |
A)The quantity in Column A is greater.
B)The quantity in Column B is greater.
C)The two quantities are equal.
D)The relationship cannot be determined from the information given.
Re: Set A is the set of all integers x satisfying the inequalit
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25 Jul 2019, 02:51
25 Jul 2019, 02:51
2
1
The integers that satisfy the eqn are {-5, -6,-7,-8,5,6,7,8}
The number of integers in the set = 8
The smallest integer = -8. The absolute value of it is 8.
option C
The number of integers in the set = 8
The smallest integer = -8. The absolute value of it is 8.
option C
Set A is the set of all integers x satisfying the inequalit
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15 Jan 2024, 03:50
15 Jan 2024, 03:50
1
The members of \(Set A\) of integers that satisfies the inequality \(4<|x|<9\) are \({-5,-6,-7,-8,5,6,7,8}\)
The smallest integer in the \(Set A\) is \(-8\)
The number of integers in the \(Set A\) is \(8\)
Quantity A = The absolute value of the smallest integer in \(Set A = |-8| = 8\)
Quantity B = The number of integers in \(Set A = 8\)
Both Quantities are Equal. The answer is C.
The smallest integer in the \(Set A\) is \(-8\)
The number of integers in the \(Set A\) is \(8\)
Quantity A = The absolute value of the smallest integer in \(Set A = |-8| = 8\)
Quantity B = The number of integers in \(Set A = 8\)
Both Quantities are Equal. The answer is C.
