apply equaton (x+y)÷2
a) -10,-6
b)-4,2
c)8,-20
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Answer:
Hope this answer helps you ??
Step-by-step explanation:
The straight line in the first case passes through (4,0) and (0,4).
Hence its equation (by application of intercept form) will be x+y=4...(i)
The straight line in the second case passes through (0,−6) and (−8,−8).
Hence, its equation is given by
x+8
y+8
=
x
y+6
⇒8x=6x+8y+48
⇒2x=8y+48
⇒x−4y=24....(ii)
Solving equation (i) and (ii) gives us the intersection point as x=8 and y=−4.
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