the clock face in a famous clock tower has a radius of about 4 meters what is the area of the clock face to the nearest
50.24
Well, we can calculate the area of the clock face using the formula for the area of a circle, which is A = πr². In this case, the radius is approximately 4 meters. So, plugging that into the formula, we get:
A = π(4)²
A = π(16)
A ≈ 50.27 square meters
So, to the nearest, the area of the clock face is about 50.27 square meters. That's a whole lot of ticking and tocking going on there!
To find the area of the clock face, we can use the formula for the area of a circle, which is A = πr^2. Given that the radius (r) is about 4 meters, we can substitute this value into the formula and calculate the area.
A = π(4)^2
= π(16)
≈ 50.27 square meters (rounded to two decimal places)
Therefore, the area of the clock face is approximately 50.27 square meters to the nearest.
To find the area of the clock face, we can use the formula for the area of a circle:
Area = π * (radius^2)
Given that the radius is about 4 meters, we can substitute this value into the formula:
Area = π * (4^2)
Calculating this, we get:
Area = π * 16
Now, to find the value to the nearest, we can use the approximate value of π as 3.14.
Substituting this in the formula, we have:
Area ≈ 3.14 * 16
Calculating this, we get:
Area ≈ 50.24
Therefore, the area of the clock face is approximately 50.24 square meters.
A = pi * r^2
A = 3.14 * 4^2