If R(4,4) be the mid point of the line joining the points P(4,3) and Q(a, b), find the value of
Q(a, b).
Answers
Answer:
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Step-by-step explanation:

(i) Resolving 1575 into prime factors:
Thus, to get a perfect square, the given number should be divided by 7
New number obtained
Hence, the new number is the square of 15
(ii) Resolving 9075 into prime factors:
Thus, to get a perfect square, the given number should be divided by 3
New number obtained
Hence, the new number is the square of 55
(iii) Resolving 4851 into prime factors:
Thus, to get a perfect square, the given number should be divided by 11
New number obtained
Hence, the new number is the square of 21
(iv) Resolving 3380 into prime factors:
Thus, to get a perfect square, the given number should be divided by 5
New number obtained
Hence, the new number is the square of 26
(v) Resolving 4500 into prime factors:
Thus, to get a perfect square, the given number should be divided by 5
New number obtained
Hence, the new number is the square of 30
(vi) Resolving 7776 into prime factors:
Thus, to get a perfect square, the given number should be divided by 6 whish is a product of 2 and 3
New number obtained
Hence, the new number is the square of 36
(vii) Resolving 8820 into prime factors:
Thus, to get a perfect square, the given number should be divided by 5
New number obtained
Hence, the new number is the square of 42
(viii) Resolving 4056 into prime factors:
Thus, to get a perfect square, the given number should be divided by 6, which is a product of 2 and 3
New number obtained
Hence, the new number is the square of 26
Answer:
Q(4,5)
Step-by-step explanation:
as R(4,4) is midpoint
use midpoint theorem
4+a/2=4 & 3+b/2=4
a=4 & b=5