Answer : Acceleration will be
Explanation : For finding the acceleration one can use Newton's second law of motion and the formula is;
F = m . a
Where, F - Force;
m - mass of the object
a - acceleration.
We can rearrange the equation to find the acceleration;
a = F/m;
Given F - 25 N and m - 0.3 kg
Hence, a = 25 / 0.3 =
Therefore, when the 0.3 kg ball is hit with a force of 25 N then the acceleration will be .
The law of thermodynamics is that the heat transfers from a hot object to a cold one. This is how the heat gradient goes. An ice can transfer heat when it is in contact with an object which is lower in temperature. For example when ice cube touches an object of temperature -50 degree Celsius.
Answer:
Transfer of heat occurs when there is difference in the temperatures of two bodies. The temperature indicates hotness or coldness of a body. With even small difference in temperature, heat transfer occurs from hotter to the colder one till both of them achieve thermal equilibrium.
So, an ice-cube can transfer heat to another ice-cube if its temperature is higher than another. Suppose, the temperature of ice cube 1 is 0°C and another one is at -10°C, heat transfer would occur.
Answer:
The darker the object, the better it emits heat, because it's a better absorber of light. On the other hand, a white object appears white because it reflects all the different wavelengths and absorbs little to no light. It doesn't absorb much energy, then, and puts off little to no heat.
Explanation:
Answer:
The force needed to accelerate a 68 kilogram-skier at a rate of 1.2ms2 is 81.6 Net forces
Explanation:
Answer:
The correct answer a
Explanation:
In the fluid pressure is a measure of force per unit area, in this case force is the weight of the fluid that increases as we descend. Therefore, the pressure increases with the depth of the fluid.
The correct answer a
Answer:
a. at the bottom
Explanation:
Since water at the bottom of the lake is under pressure by all the water molecules above it plus atmospheric pressure. It is no doubt that the pressure at the bottom of the lake is larger than pressure in the middle and at the surface of the lake.