Math, asked by priyankapeeyussharma, 17 days ago

Q 1 .Find the total surface area of a cube whose side is 6 cm.


Q 2. Find the volume of a cuboid whose length, breadth and height is 60 cm , 54 cm, 30 cm




please tell question 1&2&3&4
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Answers

Answered by mpv12pk024
2

Answer:

Questions:-

Q 1. Find the area of a rhombus whose diagonal are 10 cm and 8 cm.

Q2. Find the total surface area of a cube whose side is 6 cm.

Q 3. Find the volume of a cuboid whose length, breadth and height is 60 cm, 54 cm, 30 cm

Q4. Find the volume of a cylinder whose radius is 7 cm and height is 14 cm.

\huge\mathfrak\orange{Solution:-}

1.Given diagonal of rhombus are 10cm and 8cm

Let us assume that,

 d_{1 = 10cm}

 d_{2} = 8cm

(d=diagonal)

As we know area of rhombus=

 \frac{1}{2}  \times  d_{1} \times  d_{2}

On putting values we get,

=

 \frac{1}{2}  \times 10cm \times 8cm

 =  \frac{1}{2}  \times 80 {cm}^{2}

On cancelling we get,

 = 40 {cm}^{2}

Therefore area of rhombus is 40cm^2

2.Given that

Cube side is 6cm

To find:-

Total surface area

T.S.A of cube=

6(side)^{2}

On putting values we get,

 = 6(6cm)^{2}

 = 6(36 {cm}^{2} )

 = 216 {cm}^{2}

Therefore total surface area of cube whose side is 6cm

is 216cm^2

3.Given that,

Cuboid whose length, breadth and height is 60 cm, 54 cm, 30 cm

so length of cuboid=60cm

Breadth of cuboid=54cm

Height of cuboid=30cm

As we know,

Volume of cuboid=Length×Breadth×Height

On putting values we get,

=60cm×54cm×30cm

=3240cm^2×30cm

 = 97200 {cm}^{3}

Therefore volume of cuboid is 97200cm^3

4. Given that:-

Radius of cylinder=7cm

Height of cylinder=14cm

To find:-

The volume of cylinder

As we know volume of cylinder=

\pi \:  {r}^{2} h

r=radius

h=height

taking π=22\7

On putting values we get,

 \frac{22}{7}  \times  {(7cm)}^{2}  \times 14cm

 \frac{22}{7}  \times 49 {cm}^{2}  \times 14cm

 =  \frac{22}{7}  \times 686 {cm}^{3}

On cancelling with 7 we get,

=

 \frac{22}{1}  \times 98 {cm}^{3}

 = 2156 {cm}^{3}

Therefore volume of cylinder is 2156cm^3

Step-by-step explanation:

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