Opposite angles of a rhombus are (2x) ° and (3x - 40) ° .Find value

1.	Opposite angles of a rhombus are (2x) ° and (3x - 40) ° .Find value of x.
Answer» ANSWER: X=40° EXPLANATION: As we know that Opposite Angles in a RHOMBUS are always equal and adjacent angles are sum of 180°. Here in this question we have given two Opposite Angles of a rhombus to be (2x)° and (3x-40)° and we have to FIND the VALUE of x. So let's start! (2x)°=(3x-40)° [∵ Opposite Angles of rhombus] ⇒ 2x=3x-40° ⇒ 40°=3x-2x ⇒ 40°=x Hence the required value of x is 40°. ADDITIONAL INFORMATION: Learn more about rhombus:- → All SIDES in a rhombus are always equal. → The diagonals of a rhombus bisects each other at an angle of 90°. → A square can also be termed as a rhombus because all sides of square also equal and diagonals bisect each other at 90° in a square.

Opposite angles of a rhombus are (2x) ° and (3x - 40) ° .Find value of x.

Answer»

ANSWER:

X=40°

EXPLANATION:

As we know that Opposite Angles in a RHOMBUS are always equal and adjacent angles are sum of 180°. Here in this question we have given two Opposite Angles of a rhombus to be (2x)° and (3x-40)° and we have to FIND the VALUE of x.

So let's start!

(2x)°=(3x-40)° [∵ Opposite Angles of rhombus]

⇒ 2x=3x-40°

⇒ 40°=3x-2x

⇒ 40°=x

Hence the required value of x is 40°.

ADDITIONAL INFORMATION:

Learn more about rhombus:-

→ All SIDES in a rhombus are always equal.

→ The diagonals of a rhombus bisects each other at an angle of 90°.

→ A square can also be termed as a rhombus because all sides of square also equal and diagonals bisect each other at 90° in a square.

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