Mathematics
Triangles ABC and PQR are similar to each other, then : 1. Ar.(△ABC)/Ar.(△PQR) = BC^2/PQ^2 2. AB^2/PQ^2 = AC^2/PR^2 3. Ar.(△BAC)/Ar.(△QPR) ≠ AB^2/QP^2 4. AC^2/PR^2 = BC^2/PQ^2
Related Questions
Triangles ABC and RSP are similar to each other, the corresponding sides of the two triangles are :
AB and RS
BC and RP
AC and SP
AB and RP
In the given figure, EF is parallel to BC. If area of triangle ABC is 576 cm2, the area of triangle AEF is :
128 cm2
288 cm2
256 cm2
768 cm2
A : Two similar triangles are congruent.
B : Two congruent triangles are similar, then :
A is true, B is false
A is false, B is true
A is false, B is false
A is true, B is true
In △ABD, C is a point on side BD such that ∠ACD = ∠BAD. Is △BAD similar to triangle ACD? If yes, then which axiom is satisfied :
Yes, ASA
Yes, SAS
Yes, AA
No
