Triangle ABC is right angle at A. The points P and Q are on hypotenuse BC such that `BP = PQ = QC`.if `AP = 3 and AQ = 4`, then length BC is equal to

Delta^("le")ABC is right angled at A the point P and Q are on the hypotenuse BC suh that BP=PQ=QC if AP=3.Aq=4 then length BC

In a right angled Delta ABC ,two points P and Q on the hypotenuse BC are such that BP=PQ=QC if AP=3,AQ=4 then length BC^(2)

ABC is right angle triangle where AD is perpendicular on hypotenuse BC. If AC = 2 AB find BD.

In a right tringle ABC, right-angled at B, D is a point on hypotenuse such that BD bot AC . If DP bot AB and DQ bot BC then prove that (a) DQ^(2)=DP*QC" " DP^(2)=DQ*AP .

In triangle ABC , angle C=90^@ , Points P and Q are on the sides AC and BC, respectively, such that AP :PC =BQ: QC=1:2 Then (AQ^2+BP^2)/(AB^2) is equal to: triangle ABC में angle C=90^@ , बिंदु P और Q क्रमशः AC और BC पर बिंदु इस प्रकार है की AP :PC =BQ: QC=1:2 तो (AQ^2+BP^2)/(AB^2) = ?

In triangle ABC , PQ is a line segment intersecting AB at point P and AC at point Q such that PQ||BC . If PQ divides triangle ABC into two equal parts equal in area. find BP:AB.

P and Q are the points on sides AB and AC respectively of a DeltaABC , such that PQ||BC .If AP|PB=2:3 and AQ=4 cm , then the length of AC is ….. Cm .

In triangle ABC ,P is a point on BC such that BP : PC = 2 : 3 and Q is the midpoint of BP. Then (triangle ABQ) : (triangle ABC) is equal to: त्रिभुज ABC में, P, BC पर स्थित एक ऐसा बिंदु है कि BP : PC = 2 : 3 है और Q, BP का मध्य बिंदु है | (triangle ABQ) : (triangle ABC) ज्ञात करें |