if a#b#c, then prove that the points (a,a^2),(b,b^2),(c,c^2) can never be collinear. HOTS Question

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If a ≠ b ≠ c, prove that the points (a, a^2),(b, b^2),(c, c^2) can never be collinear. (IV If a ≠ b ≠ c, prove that the points (a, a^2),(b, b^2),(c, c^2) can never be collinear. (IV
If a!=b!=c ,\nprove that the points (a , a^2),(b , b^2),(c , c^2)\ncan never be collinear. | 10 ... If a!=b!=c ,\nprove that the points (a , a^2),(b , b^2),(c , c^2)\ncan never be collinear. | 10 ...
If `a!=b!=c ,` prove that the points `(a , a^2),(b , b^2),(c , c^2)` can never be collinear. If `a!=b!=c ,` prove that the points `(a , a^2),(b , b^2),(c , c^2)` can never be collinear.
If `a ne b ne c, \"prove that\" (a, a^(2)), (b, b^(2)), (0, 0)` will not be collinear. If `a ne b ne c, \"prove that\" (a, a^(2)), (b, b^(2)), (0, 0)` will not be collinear.
"If `a!=b!=c ,` prove that the points `(a , a^2),(b , b^2),(c , c^2)` can never be collinear." "If `a!=b!=c ,` prove that the points `(a , a^2),(b , b^2),(c , c^2)` can never be collinear."
If the points (a,0), (0,b) and (1,1) are collinear then 1/a+1/b= ? If the points (a,0), (0,b) and (1,1) are collinear then 1/a+1/b= ?
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