Mathematics
In a square ABCD, diagonals meet at O. P is a point on BC, such that OB = BP. Show that : (i) ∠POC = (ii) ∠BDC = 2 ∠POC (iii) ∠BOP = 3 ∠COP
Related Questions
In the figure, given alongside, AM bisects angle A and DM bisects angle D of parallelogram ABCD. Prove that : ∠AMD = 90°.
In the following figure, AE and BC are equal and parallel and the three sides AB, CD and DE are equal to one another. If angle A is 102°. Find angles AEC and BCD.
The given figure shows a square ABCD and an equilateral triangle ABP. Calculate :
(i) ∠AOB
(ii) ∠BPC
(iii) ∠PCD
(iv) reflex ∠APC
In the given figure; ABCD is a rhombus with angle A = 67°. If DEC is an equilateral triangle, calculate :
(i) ∠CBE
(ii) ∠DBE
