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14 Feb 2020, 03:09
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C
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When a is divided by b, the quotient is c and the remainder is d. Which of the following expressions is equal to d?
A. a/b - c
B. a/b + c
C. a - bc
D. ab - c
E. a(b - c)
A. a/b - c
B. a/b + c
C. a - bc
D. ab - c
E. a(b - c)
firas92
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Joined: 16 Jan 2019
Last visit: 02 Dec 2024
Posts: 616
Given Kudos: 142
Location: India
Concentration: General Management
Schools: Tepper '23 (M$) Foster '23 (D)
GMAT 1: 740 Q50 V40
WE:Sales (Other)
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14 Feb 2020, 03:24
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\(\frac{a}{b}=c+\frac{d}{b}\)
\(\frac{d}{b}=\frac{a}{b}-c\)
\(\frac{d}{b}=\frac{a-bc}{b}\)
\(d=a-bc\)
Answer is (C)
Posted from my mobile device
\(\frac{d}{b}=\frac{a}{b}-c\)
\(\frac{d}{b}=\frac{a-bc}{b}\)
\(d=a-bc\)
Answer is (C)
Posted from my mobile device
14 Feb 2020, 03:42
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When a is divided by b, the quotient is c and the remainder is d
Here: a is the Dividend, b is the Divisor, c is the Quotient and d is the Remainder
Ex: 23 (Dividend) divided by 6 (Divisor) gives Quotient 3 and Remainder 5
Observe: 23 = 6*3 + 5
The relationship between these terms is:
Dividend = Divisor * Quotient + Remainder
Thus: a = b*c + d
=> d = a - bc
Answer C
Posted from my mobile device
Here: a is the Dividend, b is the Divisor, c is the Quotient and d is the Remainder
Ex: 23 (Dividend) divided by 6 (Divisor) gives Quotient 3 and Remainder 5
Observe: 23 = 6*3 + 5
The relationship between these terms is:
Dividend = Divisor * Quotient + Remainder
Thus: a = b*c + d
=> d = a - bc
Answer C
Posted from my mobile device
