In each of the following, find the co-ordinates of the point whose abscissa is the solution of the first equation and ordinate is the solution of the second equation: 5x−(5−x)=12(3−x);4−3y=4+y3.
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Solution
First equation: 5x−(5−x)=12(3−x) 5x−5+x=12(3−x)
6x−5=12(3−x)
12x−10=3−x
⇒13x=13
⇒x=1
Second equation:
4−3y=4+y3 ⇒12−9y=4+y ⇒y=45 Hence, required point =(x,y)=(1,45)