The area of the field.The diagonals of a rhombus are 7.5 cm and 12 cm.

1.	The area of the field.The diagonals of a rhombus are 7.5 cm and 12 cm. Findits area.
Answer» Step-by-step explanation: Question:- The DIAGONAL of a rhombus are 7.5cm and 12CM. Find its area. Answer:- Given :- • The given figure is a rhombus. • The length of its TWO diagonal are 7.5cm and 12cm. To find :- Area of the rhombus Process :- As we all KNOW that:- $⇒Area \: of \: rhombus = \frac{pq}{2} \: \: \: (p \: and \: q \: are \: the \: two \: diagonals \: of \: rhombus) \\ \\$ Inserting the above value in the formula:- $⇒Area = \frac{pq}{2} \\ \\ ⇒Area = \frac{7.5×12}{2} \\ \\ ⇒Area = \frac{90}{2} \\ \\ ⇒Area = 45cm²$ Therefore,we can conclude that the area of the rhombus is 45cm². ──────────────── ★ More to know Some more FORMULAS:- $• \: Area \: of \: rhombus = \frac{pq}{2} \\ \\ • \: Perimeter \: of \: rhombus = 4a \\ \\ • \: Side \: of \: rhombus = \frac{P}{4} \\ \\ • \: Diagonal \: of \: rhombus (q) = 2\times \frac{A}{p} \\ \\ • \: Diagonal \: of \: rhombus \: (p) = 2 \times \frac{A}{q} \\ \\$ ────────────────────────────── Hope it helps you... #Be brainly

The area of the field.The diagonals of a rhombus are 7.5 cm and 12 cm. Findits area.

Answer»

Step-by-step explanation:

Question:-

The DIAGONAL of a rhombus are 7.5cm and 12CM. Find its area.

Answer:-

Given :-

• The given figure is a rhombus.

• The length of its TWO diagonal are 7.5cm and 12cm.

To find :-

Area of the rhombus

Process :-

As we all KNOW that:-

$⇒Area \: of \: rhombus = \frac{pq}{2} \: \: \: (p \: and \: q \: are \: the \: two \: diagonals \: of \: rhombus) \\ \\$

Inserting the above value in the formula:-

$⇒Area = \frac{pq}{2} \\ \\ ⇒Area = \frac{7.5×12}{2} \\ \\ ⇒Area = \frac{90}{2} \\ \\ ⇒Area = 45cm²$

Therefore,we can conclude that the area of the rhombus is 45cm².

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★ More to know

Some more FORMULAS:-

$• \: Area \: of \: rhombus = \frac{pq}{2} \\ \\ • \: Perimeter \: of \: rhombus = 4a \\ \\ • \: Side \: of \: rhombus = \frac{P}{4} \\ \\ • \: Diagonal \: of \: rhombus (q) = 2\times \frac{A}{p} \\ \\ • \: Diagonal \: of \: rhombus \: (p) = 2 \times \frac{A}{q} \\ \\$

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