Intercept Theorem
Trending Questions
Q.
PSSQ = PTTR and ∠PST = ∠PRQ. Prove that Δ PQR is an isosceles triangle.
Q.
In the follow diagram, lines l, m and n are parallel to each other. Two transversals p and q intersect the parallel lines l, m and n at points A, B, C and P, Q, R respectively as shown below.
Which of the following is correct?
CBBA=PQQR
ABBC=PQQR
ABQR=PQBC
ABPQ=PQBC
Q.
In figure shown below, PSSQ= PTTR and∠PST= ∠PRQ. Then ΔPQR is a/an
Q.
In below shown figure, PSSQ=PTTR and∠PST=∠PRQ. Then ΔPQR is an
Q. In the figure shown below , if PSSQ= PTTR and∠PST= ∠PRQ, then ΔPQR is a/an triangle.
![](https://search-static.byjusweb.com/question-images/byjus/65182_f0cb6ddeba3ca716c064184f4042bb04ae08b83320160701-5603-ftaq6v.png)
![](https://search-static.byjusweb.com/question-images/byjus/65182_f0cb6ddeba3ca716c064184f4042bb04ae08b83320160701-5603-ftaq6v.png)
- isosceles
- equilateral
- right angled
- scalene
Q.
In below shown figure, PSSQ= PTTR and∠PST= ∠PRQ. Then ΔPQR is
Q.
In the figure shown below, PSSQ= PTTR and∠PST= ∠PRQ. Then ΔPQR is an