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find the locus of a point whose distance from (0,4) is 2/3 times the distance from the line y-9=0. name the curve
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step 1 let the moving point be (h,k)...
step 2 (use given statements) distance of (h,k) from (0,4) which is sqrt((h-0)^2 +(k-4)^2) and distance of (h,k) from the line y-9=0 is |k-9|
step3 condition(s)
sqrt((h-0)^2 +(k-4)^2) =2/3 ( |k-9|)
step4 change h to x and k to y and simplify further to get the required equation of the locus..
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sqrt((x-0)^2 +(y-4)^2) =2/3 ( |y-9|) squaring we have x^2 + (y-4)^2 =4/9 (y-9)^2...
hope the steps are clear to you...
thank you @matricked
YW
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