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A man cycles \(15\ m\) towards east, turns right and cycles \(8\ m\). How far is he from the starting point ?
At what height does the tip of a \(34\ m\) long ladder placed at a distance of \(16\ m\) from a wall touch the wall ?
What is the area of a square of diagonal \(12\ cm\) ?
In \(\bigtriangleup ABC,\ \angle A=90^{\circ}\) and \(AD\perp BC\). If \(AB=5\ cm,\ BC=a\ cm\) and \(AC=b\ cm\), find the length of \(BD\) in \(cm\).
\(\bigtriangleup ABC\) is rightangled at \(C\), If \(p\) is the length of perpendicular from \(C\) to \(AB\) and \(AB=c,\ BC=a\) and \(CA=b\), which of the following is true ?
\(\bigtriangleup ABC\) is right angled at \(C\) and \(AC=\sqrt{3B}C\). What is the value of \(\angle\ ABC\) ?
The length of the diagonals of a rhombus are \(16\)cm and \(12\)cm, what is the length of the side of the rhombus ?
If \(\bigtriangleup ABC\) and \(\bigtriangleup PQR\) are similar and \(\frac{BC}{QR}=\frac{1}{3}\), find \(\frac{ar(\bigtriangleup PQR )}{ar(\bigtriangleup BCA )}\).
Amar drives \(13\ Km\) in the north west direction, turns left and drives \(5\ Km\). How far is he far the starting point ?
In \(\bigtriangleup ABC,\angle B > \ 90^{\circ}\) and \(AD\perp CB\) (produced). Identify the false statement
Identify the true statement.
Given \(XY=4\ cm,\ QR=8\ cm\) and the area of \(\bigtriangleup PXY=25\ sq.cm\), what is the area of \(\bigtriangleup PQR\) ?
Points \(P\) and \(Q\) on the sides \(AB\) and \(AC\) of \(\bigtriangleup ABC\) are such that \(PQ\BC,\ AP:PB=2:3\) and \(AQ=4\ cm\). What is the measure of \(AC\) ?
The side of an equilateral triangle is \(10\ cm\). What its altitude ?
Consider the following figures and answer accordingly if \(\bigtriangleup ABC\sim\bigtriangleup PQR \), the \( PR\) is
If \(\bigtriangleup ABC \) and \(\bigtriangleup PQR \) are such that \( \angle A= \angle P, \angle B = \angle Q,\) then we say
If \(\angle DHF \) is right angle and \( \bigtriangleup GHF\cong\bigtriangleup GDE\), then \( FH\) is
Find the missing term, if \( DE\AC\) and \( BC=42\)
If \(LM \ AB,\ AL = 2x+4, \ AC=4x,\ BM=x+2 \) and \(BC=2x+3\)(\(x>0\)), then \(x\) is
If \( \bigtriangleup ADE\sim \bigtriangleup ACB,\ \angle DEC = 105^{\circ} \) and \( \angle ECB = 65^{\circ}\), then \(x\) is