Kite and Trapezium

Find $\angle B$ and $\angle D$ of the kite $\mathrm{ABCD}$.

In the figure below, $ABCD$ is a kite. If $\angle ABD=40°$ and $\angle DCA=32°$, find the measure of $\angle DAB$ and $\angle ADC$.

Calculate $\angle ABC$ and $\angle BAD$ in the following figure:

Calculate $\angle ABC$ and $\angle BAD$ in the following figure:

Calculate $\angle ABC$ and $\angle BAD$ in the following figure:

Ed draws a figure as shown and asks $CJ$ to find the values of $x$ and $y$. What are the measures of $x$ and $y$?

Every trapezium is a parallelogram

Justify the statement: Every parallelogram is a trapezium

Why is a kite not a parallelogram?

What is the difference between a parallelogram and a kite?

_____ is a quadrilateral that is both a kite and parallelogram.

Say Yes or No to the properties of each quadrilateral.

Two sticks are placed on a ruled sheet as shown. What figure is formed if the four corners of the sticks are joined?

Two unequal sticks. Tops on the same ruling. Bottoms on the same ruling. Not necessarily cutting at mid point of either.

$ABCD$ is a kite. Is $\angle DOA=\angle DOC$? (Yes / No)

The quadrilateral in which only one pair of opposite sides are parallel is known as an_____

Every trapezium is parallelogram.

In the adjoining figure, $ABCD$ is a kite. If $\angle BAC=40°$ and $\angle ACD=25°$, find $\angle BCD$.

In the given figure, $ABCD$ is an isosceles trapezium and $AB\Vert DC$ in which $\angle A=70°.$ Find all the remaining angles of the trapezium.

Every rhombus is a kite.

Every rhombus is a kite.