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If R(a/b) = Remainder when a is divided by b;
Q(a/b) = Quotient obtained when a is divided by b;
SQ(a) = Smallest integer just bigger than square root of a.
Q.
If a =18, b = 2 and c = 7, then find the value of Q [{SQ(ab) + R(a/c)}/b].
  • a)
    3
  • b)
    4
  • c)
    5
  • d)
    6
Correct answer is option 'C'. Can you explain this answer?
Verified Answer
If R(a/b) = Remainder when a is divided by b;Q(a/b) = Quotient obtaine...
Q [[SA (36) + R (18/7)]/2] = Q [(7 + 4)/2] = Q [11/2] = 5.
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Most Upvoted Answer
If R(a/b) = Remainder when a is divided by b;Q(a/b) = Quotient obtaine...
Given:
R(a/b) = Remainder when a is divided by b
Q(a/b) = Quotient obtained when a is divided by b
SQ(a) = Smallest integer just bigger than square root of a

To find: Q [{SQ(ab) R(a/c)}/b]

Solution:
Step 1: Calculate SQ(ab)
SQ(ab) = Smallest integer just bigger than square root of ab

a = 18, b = 2
ab = 18 * 2 = 36
Square root of 36 = 6
Smallest integer just bigger than 6 = 7

SQ(ab) = 7

Step 2: Calculate R(a/c)
a = 18, c = 7
a divided by c, remainder = R(a/c)

18 divided by 7:
Quotient = 2
Remainder = 4

R(a/c) = 4

Step 3: Calculate Q [{SQ(ab) R(a/c)}/b]
SQ(ab) = 7, R(a/c) = 4, b = 2

Q [{SQ(ab) R(a/c)}/b] = Q [(7 * 4)/2]
= Q [28/2]
= Q [14]

The quotient obtained when 14 is divided by 1 is 14.

Therefore, Q [{SQ(ab) R(a/c)}/b] = 14

The correct answer is option 'C'.
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If R(a/b) = Remainder when a is divided by b;Q(a/b) = Quotient obtained when a is divided by b;SQ(a) = Smallest integer just bigger than square root of a.Q.If a =18, b = 2 and c = 7, then find the value of Q [{SQ(ab) + R(a/c)}/b].a)3b)4c)5d)6Correct answer is option 'C'. Can you explain this answer?
Question Description
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