If a and b be the length of the sides and c the length of hypotenuse of a right anlged triangle then (A) `a+bgtc` (B) `a^2+b^2=c^2` (C) `a^3+b^3ltc^3` (D) `a^n+b^nltc^n` for`nge3`,`n=Z`

If D is the mid-point of the hypotenuse A C of a right triangle A B C , prove that B D=1/2A C

If in a right angled triangle, a and b are the lengths of sides and c is the length of hypotenuse and c-b ne 1, c+b ne 1 , then show that log_(c+b)a+log_(c-b)a=2log_(c+b)a.log_(c-b)a.

If D is the mid-point of the side B C of triangle A B C and A D is perpendicular to A C , then 3b^2=a^2-c (b) 3a^2=b^2 3c^2 b^2=a^2-c^2 (d) a^2+b^2=5c^2

Consider a right triangle with legs of length a and b and hypotenuse of length c . If k denotes the area of the triangle then the value of (a+b) equals

In a right angled triangle with sides a and b and hypotenuse c , the altitude drawn on the hypotenuse is x . Prove that a b=c x .

If in a right angled triangle, a\ a n d\ b are the lengths of sides and c is the length of hypotenuse and c-b!=1,\ c+b!=1 , then show that (log)_("c"+"b")"a"+(log)_("c"-"b")"a"=2(log)_("c"+"b")adot(log)_("c"-"b")adot

If in a right angled triangle, a\ a n d\ b are the lengths of sides and c is the length of hypotenuse and c-b!=1,\ c+b!=1 , then show that (log)_("c"+"b")"a"+(log)_("c"-"b")=2(log)_("c"+"b")adot(log)_("c"-"b")adot

If D is the mid-point of the side B C of triangle A B C and A D is perpendicular to A C , then 3b^2=a^2-c ^2 (b) 3a^2=b^2 3c^2 b^2=a^2-c^2 (d) a^2+b^2=5c^2

If the graph of the equation 4x+3y=12 cuts the coordinate axes at A\ a n d\ B , then hypotenuse of right triangle A O B length is ? (a) 4 units (b) 3 units (c) 5 units (d) none of these

If an a triangle A B C , b=3 c, a n d C-B=90^0, then find the value of tanB