ABC is an isosceles triangle such that AB = AC and ∠B = 35°. AD is the median to the base BC. Then ∠BAD is

AB and CD are two parallel chords of a circle lying on the opposite side of the centre and the distance between them is 17cm. The length of AB and CD are 10 cm and 24 cm, respectively. The radius (in cm) of the circle is

PK is the median and M is a centroid of triangle PQR. If PK is 15 cm, then find length of PM?

The circumference of the base of a cylindrical vessel is 158.4 cm and its height is 1 m. How many litres of water can it hold (correct to one decimal place)?

(Take π = 22/7)

In what ratio is the segment joining (-1,-12) and (3,4) divided by the x-axis?

If the orthocenter and the centroid of a triangle are the same, then the triangle is:

In △ABC, D and E are the mid points of sides BC and AC, respectively. If AD = 10.8 cm, BE = 14.4 cm and AD and BE intersect at G at a right angle, then the area (in cm²) of △ABC is:

In ΔABC, if G is the centroid and AD is a median with length 9 cm, then the length of AG is: