Math, asked by shishambhukumar179, 4 months ago

(c) Volume of a cube = Edge *
(d) Cube is the best unit for measuring
(e) Volume of a cube of edge 1 mm is
(1) If a box is filled with 8 cubes of edge 1 cm each, its volume
Find the volume of these cubes whose edges are given
(a) 4 cm
(b) 12 cm
(c) 15 cm
ind the volume of the following cuboids whose dimensio
1) length = 15 cm, breadth = 8 cm, height = 5 cm
length = 5 cm, breadth = 3 cm, height = 2 cm
length = 10 cm, breadth = 5 cm, height = 3 cm
length = 17 cm, breadth = 14 cm, height = 12 cm
brea adth 20​

Answers

Answered by alyssa07
0

Answer to the given question☝.

Attachments:
Answered by Eutuxia
2

Before, finding the answer. Let's find out on how we can find the answer.

  • For the First question, we must use the formula of :

\boxed{\sf Volume\ of\ cube={(edge)}^3}

  • For the Second question, we must use the formula of

 \boxed{ \sf Volume \: of \: Cuboid =l \times b \times h }

_______________________

 \rightarrow \bf \underline {Correct \: Question :}

(1) Find the volume of these cubes whose edges are given :

(a) 4 cm

Volume of Cube = (edge)³

= (4)³

= 4 × 4 × 4

= 64 cm³

Hence, Volume of the Cube is 64 cm³

(b) 12 cm

Volume of Cube = (edge)³

= (12)³

= 12 × 12 × 12

= 1,728 cm³

Hence, the Volume of the Cube is 1,728 cm³

(c) 15 cm

Volume of Cube = (edge)³

= (15)³

= 15 × 15 × 15

= 3375 cm³

Hence, the Volume of the Cube is 3375 cm³.

--------------------------

(2) Find the volume of the following cuboids whose dimensions are given :

(a) Length = 15 cm, breadth = 8 cm, height = 5 cm.

Volume of Cuboid = l × b × h

= 15 × 8 × 5

= 600 cm³

Hence, the Volume of Cuboid is 600 cm³

(b) Length = 5 cm, breadth = 3 cm, height = 2 cm.

Volume of Cuboid = l × b × h

= 5 × 3 × 2

= 30 cm³

Hence, the Volume of Cuboid is 30 cm³

(c) Length = 10 cm, breadth = 5 cm, height = 3 cm

Volume of Cuboid = l × b × h

= 10 × 5 × 3

= 150 cm³

Hence, the Volume of Cuboid is 150 cm³

(d) Length = 17 cm, breadth = 14 cm, height = 12 cm.

Volume of Cuboid = l × b × h

= 17 × 14 × 12

= 2856 cm³

Hence, the Volume of Cuboid is 2856 cm³.

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