Find the 2 number such that the difference of their square is 189 and the sum of the number is 1521.
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Hii Mate here is Your answer,
Let the numbers be A and B and let us proceed.
A/Q : A + B = 1521 .......eq.1
A^2 - B^2 = 189 .......eq.2
Now expand eq.2 by using the identity of
a^2-b^21
A^2 - B^2 = 189
(A+B)(A-B) = 189
1521(A-B) = 189 From. eq.1
A- B = 189/1521
A - B = 0.124 ................. eq.3
Add eq.1 and 3
A+B + A-B = 0.124 + 1521
2A = 1521.124
A = 1521.124 / 2
A = 760.56
Now insert the value of A in eq. 3
760.56 - B = 0.124
B = 760.43.
Hence the value of A is 760.56 and B is 760.43. (Approx)
☆☆☆HOPE THIS HELPS YOU A LOT☺ ☆☆☆
Let the numbers be A and B and let us proceed.
A/Q : A + B = 1521 .......eq.1
A^2 - B^2 = 189 .......eq.2
Now expand eq.2 by using the identity of
a^2-b^21
A^2 - B^2 = 189
(A+B)(A-B) = 189
1521(A-B) = 189 From. eq.1
A- B = 189/1521
A - B = 0.124 ................. eq.3
Add eq.1 and 3
A+B + A-B = 0.124 + 1521
2A = 1521.124
A = 1521.124 / 2
A = 760.56
Now insert the value of A in eq. 3
760.56 - B = 0.124
B = 760.43.
Hence the value of A is 760.56 and B is 760.43. (Approx)
☆☆☆HOPE THIS HELPS YOU A LOT☺ ☆☆☆
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