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Q: What is a 10 cm long object?
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What is the volume of an object that is 2cm long 3 cm wide and 10 cm high is?

It is: 2*3*10 = 60 cubic cm


If an object is 9 cm. long and 5 cm. wide what is the area of the object?

45 cm.


What object is 10 cm?

A standard pencil is approximately 10 cm in length.


What object is 115 mm long?

The same object that is 11.5 cm long


What object is 87 cm long?

Nothing


What is the density of an object that is 10 cm by 2 cm and has a mass 400g?

the density of an object that is 10 cm by 2 cm and has a mass 400g will be 10000 Kg m-3. This can be calculated by the formula, density = mass/volume


What object are 90 cm long?

Oh, dude, like a meter stick is 90 cm long. It's like the perfect length for measuring stuff in centimeters. So, if you need to measure something that's, you know, 90 cm long, just grab a meter stick and you're good to go.


Object B has a length of 10 cm a width of 5 cm and a height 2 cm. Its mass is 300g. Find the density of object B.?

To find the density of object B, calculate its volume first: 10 cm (length) * 5 cm (width) * 2 cm (height) = 100 cm^3. Then, divide the mass by the volume: 300g / 100 cm^3 = 3 g/cm^3. The density of object B is 3 g/cm^3.


What is the density of an object with a mass of 50g and a volume of 5 cm?

The density of the object is 10 g/cm³. It is calculated by dividing the mass (50g) by the volume (5 cm³).


What is the density of an object with the mass of 10 g and the volume of 2 cm?

The density of the object is 5 g/cm³. This is calculated by dividing the mass (10 g) by the volume (2 cm³).


A solid object has a mass of 30 grams and a volume of 10 cm cubedwhich is the density of the object?

The density of the object can be calculated using the formula: Density = Mass/Volume. Plugging in the values, Density = 30 grams / 10 cm^3 = 3 grams/cm^3. Therefore, the density of the object is 3 grams/cm^3.


An object 2.5 cm long is placed on the axis of a concave mirror on 30 cm radius of curvature at a distance of 10 cm away from it Find the position size and nature of the image formed?

The mirror equation for concave mirrors is 1/f = 1/do + 1/di, where f is the focal length, do is the object distance, and di is the image distance. Since the object distance is 10 cm from the mirror and the radius of curvature is 30 cm, the focal length (f) is half the radius of curvature, which is 15 cm. Substituting the values, you can find the image distance (di) which is -20 cm (negative indicates a real image). The magnification can be calculated using M = -di/do, which in this case is -20/-10 = 2. This means the image is inverted and magnified by a factor of 2, located at a distance of 20 cm on the same side as the object from the mirror.