Solve
Guides
0
You visited us 0 times! Enjoying our articles? Unlock Full Access!
Question

Let ABCD be a parallelogram such that AB=q , AD=p and $$\angle BAD$$ be an acute angle. If r is the vector that considies with the altitude directed from the vertex B to the side AD, then r is given by

A
$$r=3q\frac { 3(p.q) }{ (p.p) } p$$
B
$$r=-q+(\frac { p.q }{ p.p } )p$$
C
$$r=q-(\frac { p.q }{ p.p } )p$$
D
$$r=-3q+\frac { 3(p.q) }{ (p.p) } p$$
Open in App
Solution
Verified by Toppr

Correct option is B. $$r=-q+(\frac { p.q }{ p.p } )p$$

Was this answer helpful?
0
Similar Questions
Q1
Let ABCD be a parallelogram such that →AB=→q,→AD=→p and ∠BAD be an acute angle. If →r is the vector that coincides with the altitude directed from the vertex B to the side AD, then →r is given by
View Solution
Q2
Let ABCD be a parallelogram such that AB = q , AB = p, and ∠BAD be an acute angle. If r is the vector that coincides with the altitude directed from the vertex B to the side AD, then r is given by
View Solution
Q3
Let ABCD be a parallelogram such that →AB=q,→AD=→p and ∠BAD be an acute angle. If →r is the vector that coincide with the altitude directed from the vertex B to the side AD, then →r is given by?
View Solution
Q4
Let ABCD be parallelogram such that −−→AB=→q,−−→AD=→p and ∠BAD be an acute angle. If →r is the vector that coincides with the altitude directed from the vertex B to the side AD, then →r, is given by
View Solution
Q5
Let ABCD be a parallelogram such that −−→AB=→q−−→AD=→p and ∠BAD be an acute angle. If →r is the vector that coincides with the altitude directed from the vertex B to the side AD, then →r is given by :
View Solution