Home
Class 12
MATHS
Show that the curves 2x=y^2 and 2xy=k cu...

Show that the curves `2x=y^2` and `2xy=k` cut each other at right angles if `k^2=8`

Promotional Banner

Similar Questions

Explore conceptually related problems

Show that the curves 2x = y^2 and 2xy = k cut at right angles if k^2 = 8 .

Show that the curves 2x=y^(2) and 2xy=k cut at right angles,if k^(2)=8.

Show that the curves 2x=y^2 and 2x y=k cut at right angles, if k^2=8 .

Show that the curves 2x=y^2 and 2x y=k cut at right angles, if k^2=8 .

Prove that the curves x=y^(2) and xy=k intersect at right angles if 8k^(2)=1

Show that the curves 4x = y^(2) and 4xy = k cuts at right angles, if k^(2) = 512 .

Show that the curves x=y^(2) and xy=k cut at right angles; if 8k^(2)=1

Show that the curves x=y^(2) and xy=k cut at right angles, if 8k^(2)=1

Prove that the curves x = y^2 and xy = k cut at right angles if 8k^2 = 1 .

Show that the curves 4x=y^2 and 4x y=k cut at right angles, if k^2=512 .