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|-4| (|-20|-|5|) = ?


A. -100
B. -60
C. 60
D. 75
E. 100

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Absolute value will turn negatives into their positive 'equivalents', and will leave positives unchanged, so |-4| = 4, |-20| = 20, and |5| = 5. Getting rid of our absolute values we have:

|-4| (|-20|-|5|) = (4) (20 - 5) = 4*15 = 60
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|-4| (|-20|-|5|) = ?


A. -100
B. -60
C. 60
D. 75
E. 100


Merging topics. Please refer to the discussion above.
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Abakup
|-4| (|-20|-|5|)= ??

A. –100
B. –60
C. 60
D. 75
E. 100

Source: Preparation Material MBA Center

Numbers inside the modulus become positive

|-4| (|-20|-|5|) = (4) * (20 -5) = 60

(C)
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Abakup
|-4| (|-20|-|5|)= ??

A. –100
B. –60
C. 60
D. 75
E. 100

Source: Preparation Material MBA Center


|-4| (|-20|-|5|)= 4 (20-5) = 60
C it is
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|-4| (|-20|-|5|)= ??

-> 4 (20-5)
-> 4 (15)
-> 60 (Option C)

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|-4|(|-20| - |5|)
= 4(20 - 5)
= 4(15)
= 60


Abakup
|-4| (|-20|-|5|)= ??

A. –100
B. –60
C. 60
D. 75
E. 100

Source: Preparation Material MBA Center
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