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The diameter of an object is twice the radius. Therefore 1,737.4 * 2 = 3,474.8

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15y ago

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What is the volume of air in atmospheric balloon with the diameter of 24cm?

To calculate the volume of an atmospheric balloon with a diameter of 24 cm, we first find the radius, which is half the diameter, giving us a radius of 12 cm (or 0.12 meters). The volume ( V ) of a sphere is calculated using the formula ( V = \frac{4}{3} \pi r^3 ). Plugging in the radius, the volume is approximately ( V \approx \frac{4}{3} \pi (0.12)^3 \approx 0.00576 ) cubic meters, or 5.76 liters.


How many peas would it take to reach the moon from earth?

It's impossible to accurately answer this question as the distance between Earth and the moon is over 238,000 miles and peas are tiny. The volume of peas required to reach the moon would be astronomical and not possible to calculate in practical terms.


How do you find the volume of a planet?

To find the volume of a planet, you can use the formula for the volume of a sphere: V = 4/3 * π * r^3, where r is the radius of the planet. You would need to know the radius of the planet to calculate its volume.


Why do you multiply 2 by the radius of the moon and pi to get the distance the moon travels in one revolution of the earth?

From geometry it is known that the circumference of a circle is 2*pi*r - where r is the radius. Assuming the orbit of the moon is a circle, then the distance traveled in one orbit is the circumference of the circle.


How do you calculate a microscopes field of view?

Since the field of view is a circle, the size of the field of view is it's area. You would need to find the diameter of the field of view, using a transparent ruler or a micrometer. Divide the diameter measurement by 2 to get the radius. Then use the formula for the area of a circle, Area = πr2. For example, you measure the diameter of the field of view to be 2.14mm. Divide 2.14mm by 2 to get the radius, and you get 1.07mm. Square 1.07mm, which is 1.14mm2. Multiply x 3.14 (pi), and you get 3.58mm2. So the field of view for this example would be 3.58mm2.The field of view differs with different magnifications. The lower the magnification, the larger the field of view.