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A is directly proportional to B and also inversely proportional to the square of C.When B = 16 and C = 2, A = 36. Find the value of A when B = 32 and C = 4.
  • a)
    25
  • b)
    20
  • c)
    18
  • d)
    32
  • e)
    None of these
Correct answer is option 'C'. Can you explain this answer?
Verified Answer
A is directly proportional to B and also inversely proportional to the...
C) 18
Explanation: A = kB, A = k/C2 Or A = kB/ C2
When B = 16 and C = 2, A = 36: 36 = k*16/ 22 k = 9 Now when B = 32 and C = 4: A = 9*32/ 42
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A is directly proportional to B and also inversely proportional to the...
Given: A is directly proportional to B and inversely proportional to the square of C.

When B = 16 and C = 2, A = 36.

To find: Value of A when B = 32 and C = 4.

Solution:

Let's first write down the formula based on the given information:

A ∝ B

A ∝ 1/C²

Combining both, we get:

A ∝ B/C²

Now we will use the constant of proportionality (k) to find the value of A:

A = k*(B/C²)

To find the value of k, we can use the given information:

When B = 16 and C = 2, A = 36.

36 = k*(16/2²)

36 = k*(16/4)

36 = 4k

k = 9

Now we can use this value of k to find the value of A when B = 32 and C = 4:

A = 9*(32/4²)

A = 9*(32/16)

A = 9*2

A = 18

Therefore, the value of A when B = 32 and C = 4 is 18.

Answer: Option (c) 18.
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Community Answer
A is directly proportional to B and also inversely proportional to the...
C) 18
Explanation: A = kB, A = k/C2 Or A = kB/ C2
When B = 16 and C = 2, A = 36: 36 = k*16/ 22 k = 9 Now when B = 32 and C = 4: A = 9*32/ 42
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A is directly proportional to B and also inversely proportional to the square of C.When B = 16 and C = 2, A = 36. Find the value of A when B = 32 and C = 4.a)25b)20c)18d)32e)None of theseCorrect answer is option 'C'. Can you explain this answer?
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