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Find the height of a Cuboid , if the volume and area of its base is 1240cm3 and 40 sq.cm respectively.
- a)31 cm
- b)20 cm
- c)60cm
- d)41cm
Correct answer is option 'A'. Can you explain this answer?
Verified Answer
Find the height of a Cuboid , if the volume and area of its base is 12...
h=volume/area of base
h=1240/40
h=31
h=1240/40
h=31
Most Upvoted Answer
Find the height of a Cuboid , if the volume and area of its base is 12...
To find the height of a cuboid, we can use the formula for volume, which is given by:
Volume = Base Area × Height
Given that the volume of the cuboid is 1240 cm^3 and the area of its base is 40 cm^2, we can substitute these values into the formula and solve for the height.
Let's break down the problem into steps:
Step 1: Write down the given information.
- Volume of the cuboid = 1240 cm^3
- Area of the base = 40 cm^2
Step 2: Write down the formula for volume.
- Volume = Base Area × Height
Step 3: Substitute the given values into the formula.
- 1240 cm^3 = 40 cm^2 × Height
Step 4: Solve for the height.
- Divide both sides of the equation by 40 cm^2:
1240 cm^3 ÷ 40 cm^2 = Height
31 cm = Height
Therefore, the height of the cuboid is 31 cm. Hence, option A is the correct answer.
Volume = Base Area × Height
Given that the volume of the cuboid is 1240 cm^3 and the area of its base is 40 cm^2, we can substitute these values into the formula and solve for the height.
Let's break down the problem into steps:
Step 1: Write down the given information.
- Volume of the cuboid = 1240 cm^3
- Area of the base = 40 cm^2
Step 2: Write down the formula for volume.
- Volume = Base Area × Height
Step 3: Substitute the given values into the formula.
- 1240 cm^3 = 40 cm^2 × Height
Step 4: Solve for the height.
- Divide both sides of the equation by 40 cm^2:
1240 cm^3 ÷ 40 cm^2 = Height
31 cm = Height
Therefore, the height of the cuboid is 31 cm. Hence, option A is the correct answer.
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