the cordintes of the point on x axis which are at the distan2of 5 unitsfrom the point(6,-3)
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Any point on X-axis has co-ordinates of form (x,0)
∴(x1,y1)=(6,−3) and (x2,y2)=(x,0) and d=5
∴d=√(x2−x1)2+(y2−y1)2
5=√(x−6)2+[0−(−3)]2=
√(x−6)2+32
Squaring on both sides 52((x−6)2+9)2
25=x2−12x+36+9
x2−12x+45−25=0⇒x2−12x+20=0⇒(x−10)(x−2)=0
∴x−10=0 or x−2=0⇒x=10 or
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