The four normals at the points of a hyperbola xy=c^2 in which it is met by the chords x cosα +ysin α=p and p(xsin α-ycos α)=c^2cos2α

a.Form a rectangle

b.Form a parallelogram

c.Are concurrent

Question

The four normals at the points of a hyperbola xy=c^2 in which it is met by the chords x cosα +ysin α=p and p(xsin α-ycos α)=c^2cos2α

a.Form a rectangle

b.Form a parallelogram

c.Are concurrent

Saurabh Koranglekar · Answer

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Vikas TU · Answer

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The four normals at the points of a hyperbola xy=c^2 in which it is met by the chords x cosα +ysin α=p and p(xsin α-ycos α)=c^2cos2α a.Form a rectangle b.Form a parallelogram c.Are concurrent

The four normals at the points of a hyperbola xy=c^2 in which it is met by the chords x cosα +ysin α=p and p(xsin α-ycos α)=c^2cos2α

a.Form a rectangle

b.Form a parallelogram

c.Are concurrent

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The four normals at the points of a hyperbola xy=c^2 in which it is met by the chords x cosα +ysin α=p and p(xsin α-ycos α)=c^2cos2α a.Form a rectangle b.Form a parallelogram c.Are concurrent

The four normals at the points of a hyperbola xy=c^2 in which it is met by the chords x cosα +ysin α=p and p(xsin α-ycos α)=c^2cos2α a.Form a rectangle b.Form a parallelogram c.Are concurrent

2 Answers

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The four normals at the points of a hyperbola xy=c^2 in which it is met by the chords x cosα +ysin α=p and p(xsin α-ycos α)=c^2cos2α

a.Form a rectangle

b.Form a parallelogram

c.Are concurrent