Quadrilateral is formed by joining the points A(0,0), B(4,2), C(7,5) a

1.	Quadrilateral is formed by joining the points A(0,0), B(4,2), C(7,5) and D(2,6). Diagonals of the quadrilateral intersect each other at P. Accordingly match the following: 1. Area of APB×Area of CPDa. Area of APDArea of APD2. Area of APBArea of CPDb. Area of APD×Area of CPD3. Area of CPDArea of BPCc. Area of APDArea of APB
Answer» Quadrilateral is formed by joining the points A(0,0), B(4,2), C(7,5) and D(2,6). Diagonals of the quadrilateral intersect each other at P. Accordingly match the following: $\begin{matrix} 1. A r e a o f A P B \times A r e a o f C P D & a . \frac{A r e a o f A P D}{A r e a o f A P D} 2. \frac{A r e a o f A P B}{A r e a o f C P D} & b . A r e a o f A P D \times A r e a o f C P D 3. \frac{A r e a o f C P D}{A r e a o f B P C} & c . \frac{A r e a o f A P D}{A r e a o f A P B} \end{matrix}$

Quadrilateral is formed by joining the points A(0,0), B(4,2), C(7,5) and D(2,6). Diagonals of the quadrilateral intersect each other at P. Accordingly match the following: 1. Area of APB×Area of CPDa. Area of APDArea of APD2. Area of APBArea of CPDb. Area of APD×Area of CPD3. Area of CPDArea of BPCc. Area of APDArea of APB

Answer»

Quadrilateral is formed by joining the points A(0,0), B(4,2), C(7,5) and D(2,6). Diagonals of the quadrilateral intersect each other at P. Accordingly match the following:

$\begin{matrix} 1. A r e a o f A P B \times A r e a o f C P D & a . \frac{A r e a o f A P D}{A r e a o f A P D} 2. \frac{A r e a o f A P B}{A r e a o f C P D} & b . A r e a o f A P D \times A r e a o f C P D 3. \frac{A r e a o f C P D}{A r e a o f B P C} & c . \frac{A r e a o f A P D}{A r e a o f A P B} \end{matrix}$

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