Question

Ab boxes 35 between of soft drink of the same size the things are arranged in two layer contains three rows of

Answer 1

Answer:

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It is given that the box contains 3 rows and 5 columns.

Thus, the number of tins in the box = 3 \times 5=153×5=15

Since, the box contains 2 layers, we have,

2\times 15=302×15=30

Thus, the total number of tins = 30

To determine the volume of the tin, let us use the volume of the cylinder formula,

V=\pi r^2 hV=πr2h

Since, d=6d=6 ⇒ r=\frac{6}{2} =3r=26=3  and  h=12h=12

Substituting these values in the formula, V=\pi r^2 hV=πr2h , we get,

\begin{lgathered}V=(3.14)(3)^2(12)\\V=(3.14)(9)(12)\\V=339.12 \ cm^3\end{lgathered}V=(3.14)(3)2(12)V=(3.14)(9)(12)V=339.12 cm3

Thus, volume of the tins = 339.12 \mathrm \ {cm}^{3}339.12 cm3

Volume of the box = Number of tins × Volume of the tins

Substituting the values, we get,

\begin{lgathered}V=30 \times 339.12\\V=10173.6 \ cm^3\end{lgathered}V=30×339.12V=10173.6 cm3

Thus, the volume of the box is 10173.6 \ cubic \ centimeters10173.6 cubic centimeters

Answer 2

[HeY Mate]

Answer:

It is given that the box contains 3 rows and 5 columns.

Thus, the number of tins in the box = 3 \times 5=153×5=15

Since, the box contains 2 layers, we have,

2\times 15=302×15=30

Thus, the total number of tins = 30

To determine the volume of the tin, let us use the volume of the cylinder formula,

V=\pi r^2 hV=πr2h

Since, d=6d=6 ⇒ r=\frac{6}{2} =3r=26=3 and h=12h=12

Substituting these values in the formula, V=\pi r^2 hV=πr2h , we get,

V=(3.14)(3)^2(12)\\V=(3.14)(9)(12)\\V=339.12 \ cm^3\end{lgathered}V=(3.14)(3)2(12)V=(3.14)(9)(12)V=339.12 cm3

Thus, volume of the tins = 339.12 \mathrm \ {cm}^{3}339.12 cm3

Volume of the box = Number of tins × Volume of the tins

Substituting the values, we get,

V=30 \times 339.12\\V=10173.6 \ cm^3\end{lgathered}V=30×339.12V=10173.6 cm3

Thus, the volume of the box is 10173.6 \ cubic \ centimeters10173.6 cubic centimeters

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