Question

In the given figure ABCD is a rhombus . find the values of X, Y and Z ​

Answer 1

Step-by-step explanation:

The value of x = 8

The value of x = 8the value of y = 6

The value of x = 8the value of y = 6the value of z = z

The value of x = 8the value of y = 6the value of z = zby pythogorus therium

The value of x = 8the value of y = 6the value of z = zby pythogorus therium (x)2 + (y)2 = (z)2

The value of x = 8the value of y = 6the value of z = zby pythogorus therium (x)2 + (y)2 = (z)264 +36 = (z)2

The value of x = 8the value of y = 6the value of z = zby pythogorus therium (x)2 + (y)2 = (z)264 +36 = (z)2100 = (z)2

The value of x = 8the value of y = 6the value of z = zby pythogorus therium (x)2 + (y)2 = (z)264 +36 = (z)2100 = (z)2z = 10

Answer 2

Answer:

Step-by-step explanation:

Concept:

A parallelogram is a particular instance of a rhombus. The opposing sides and angles in a rhombus are parallel and equal. A rhombus also has equal-length sides on each side, and its diagonals meet at right angles to form its shape. The rhombus is also referred to as a diamond or rhombus. Rhombi or rhombuses are the plural forms of rhombus.

Angles of rhombus:

There are four internal angles on a rhombus.

A rhombus has an internal angle total of 360 degrees.

A rhombus has opposite angles that are equal to one another.

The surrounding angles are additional.

Diagonals in a rhombus cut each other at right angles.

These angles are divided by a rhombus' diagonals.

Given:

In the given figure $ABCD$ is a rhombus

Given $AD = 12 cm$

          $BC = 13 cm$

Find:

To find the values of $X,Y and Z$ of a given rhombus $ABCD$

Solution:

$X = 13 cm$

$Y = 12 cm$

$Z = 5 cm$

$AB = BC$ (Sides of a rhombus)

So , $X = 13 cm$

Since the diagonals of a rhombus bisect each other.

So , $OD = OB and OC = OA$

⇒ $Z = 5 cm and Y = 12 cm$

∴ $X =13 cm , Y = 12 cm , Z = 5cm$

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