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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 = 12, b = 5, then find the value of SQ[R {(a + b)/b}].
  • a)
    0
  • b)
    1
  • c)
    2
  • d)
    3
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...
SQ [R[(a + b)/b]] = SQ [R[17/5]] fi SQ [2] = 2.
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Most Upvoted Answer
If R(a/b) = Remainder when a is divided by b;Q(a/b) = Quotient obtaine...
SQ[R{12+5/5}]
=SQ[R{17/5}]
=SQ[2]
since square root of 2 is 1.414, therefore the smallest integer greater than it is 2. hence option c
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Community Answer
If R(a/b) = Remainder when a is divided by b;Q(a/b) = Quotient obtaine...
To find the value of SQ[R{(a - b)/b}], we need to follow the given steps:

Step 1: Calculate the value inside the square brackets.
(a - b)/b = (12 - 5)/5 = 7/5

Step 2: Calculate the remainder when 7 is divided by 5.
R(7/5) = Remainder when 7 is divided by 5 = 7 % 5 = 2

Step 3: Calculate the square root of 2.
SQ(2) = Smallest integer just bigger than the square root of 2 = 2

Therefore, the value of SQ[R{(a - b)/b}] = SQ[R(7/5)] = SQ(2) = 2.

Thus, the correct answer is option C) 2.
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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 = 12, b = 5, then find the value of SQ[R {(a + b)/b}].a)0b)1c)2d)3Correct answer is option 'C'. Can you explain this answer?
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