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(1) Given ax + by - 2a + 3b = 0
ax + by = 2a - 3b ---------------------------- (1)
(2) Given bx - ay = 3a + 2b --------------------------- (2)
On solving (1) * a & (2) * b, we get
a^2x + aby = 2a^2 - 3ab
b^2x - aby = 2b^2 + 3ab
---------------------------------
a^2x + b^2x = 2a^2 - 3ab + 2b^2 + 3ab
x(a^2 + b^2) = 2(a^2 + b^2)
x = 2(a^2 + b^2)/(a^2 + b^2)
= 2.
Substitute x = 2 in (2), we get
bx - ay = 3a + 2b
b(2) - ay = 3a + 2b
2b - ay = 3a + 2b
-ay = 3a + 2b - 2b
-ay = 3a
y = - 3a/a
y = 3.
Therefore x = 2 and y = -3.
Hope this helps!
ax + by = 2a - 3b ---------------------------- (1)
(2) Given bx - ay = 3a + 2b --------------------------- (2)
On solving (1) * a & (2) * b, we get
a^2x + aby = 2a^2 - 3ab
b^2x - aby = 2b^2 + 3ab
---------------------------------
a^2x + b^2x = 2a^2 - 3ab + 2b^2 + 3ab
x(a^2 + b^2) = 2(a^2 + b^2)
x = 2(a^2 + b^2)/(a^2 + b^2)
= 2.
Substitute x = 2 in (2), we get
bx - ay = 3a + 2b
b(2) - ay = 3a + 2b
2b - ay = 3a + 2b
-ay = 3a + 2b - 2b
-ay = 3a
y = - 3a/a
y = 3.
Therefore x = 2 and y = -3.
Hope this helps!
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