Advertisements
Advertisements
Question
Volume of a rectangular box (cuboid) with length = 2ab, breadth = 3ac and height = 2ac is ______.
Options
12a3bc2
12a3bc
12a2bc
2ab + 3ac + 2ac
Advertisements
Solution
Volume of a rectangular box (cuboid) with length = 2ab, breadth = 3ac and height = 2ac is 12a3bc2.
Explanation:
We know that, volume of a cuboid = Length × Breadth × Height
= 2ab × 3ac × 2ac
= (2 × 3 × 2)ab × ac × ac
= 12a × a × a × b × c × c
= 12a3bc2
APPEARS IN
RELATED QUESTIONS
Obtain the volume of a rectangular box with the following length, breadth, and height, respectively.
2p, 4q, 8r
Obtain the volume of a rectangular box with the following length, breadth, and height, respectively.
xy, 2x2y, 2xy2
Express each of the following product as a monomials and verify the result for x = 1, y = 2: \[\left( \frac{1}{8} x^2 y^4 \right) \times \left( \frac{1}{4} x^4 y^2 \right) \times \left( xy \right) \times 5\]
Express each of the following product as a monomials and verify the result for x = 1, y = 2:
Express each of the following product as a monomials and verify the result for x = 1, y = 2: \[\left( - \frac{4}{7} a^2 b \right) \times \left( - \frac{2}{3} b^2 c \right) \times \left( - \frac{7}{6} c^2 a \right)\]
Express each of the following product as a monomials and verify the result for x = 1, y = 2:
\[\left( \frac{4}{9}ab c^3 \right) \times \left( - \frac{27}{5} a^3 b^2 \right) \times \left( - 8 b^3 c \right)\]
Multiply: x2+ x + 1 by 1 − x
Multiply: 2m2 − 3m − 1 and 4m2 − m − 1
Multiply the following:
–3x2y, (5y – xy)
Multiply the following:
x2y2z2, (xy – yz + zx)
