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Give equation. Px + qy = p-q/qx-py=p+q, find and by substitution. ?
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Give equation. Px + qy = p-q/qx-py=p+q, find and by substitution. ?
Equation: Px qy = p-q/qx-py=p q

Finding x and y by substitution:
1. Rearrange the second part of the equation to solve for one variable. Let's solve for x:
- pxqy - p + q = -qxpy + pqx
- p(xq + q) = q(xp - 1)
- x = (q-p)/(pq-qy)

2. Substitute the value of x into one of the equations to solve for y. Let's use the first equation:
- Px qy = p - q/(q-p)y = p/q - y
- qy - py = pq/q - py/q - yq
- y(q-p) = pq/q - p/q
- y = p/(q-p)

3. Check the solution by substituting x and y into both equations:
- Px qy = P(q-p)/(pq-qy) * q * p/(q-p) = p
- p-q/qx-py = p-q/(q-p)*(q-p)/(pq-qy)*q/(q-p) = q

Therefore, the solution to the equation is x = (q-p)/(pq-qy) and y = p/(q-p).
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Give equation. Px + qy = p-q/qx-py=p+q, find and by substitution. ?
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