Power is calculated using the formula: Power = Work / Time. The work done in lifting the weight can be calculated as Work = Force × Distance, which is 400 N × 0.5 m = 200 Joules. Therefore, the power of the weightlifter is 200 Joules / 2 seconds = 100 Watts.
Power is calculated using the formula ( P = \frac{W}{t} ), where ( W ) is the work done and ( t ) is the time taken. The work done ( W ) is equal to the weight lifted (force due to gravity) multiplied by the height, ( W = mgh ). For a weightlifter lifting 140 kg to a height of 1.5 m, the work done is ( W = 140 , \text{kg} \times 9.81 , \text{m/s}^2 \times 1.5 , \text{m} = 2058.15 , \text{J} ). Thus, the power used is ( P = \frac{2058.15 , \text{J}}{10 , \text{s}} = 205.82 , \text{W} ).
Power is calculated as energy consumed per unit time. If a bulb uses 3 joules of energy every 10 seconds, its power can be calculated using the formula: Power (in watts) = Energy (in joules) / Time (in seconds). Therefore, the power of the bulb is 3 joules / 10 seconds = 0.3 watts.
Power = (energy) / (time) = (35 x 5) / 19 = 175 newton-meters / 19 seconds = 9.2105 watts (rounded)
6.7 times 10 to the -3 power
2.6 hours = 2.6*60 minutes = 156 minutes = 156*60 seconds = 9360 seconds.
Power output can be calculated using the formula: Power = Work / Time. The work done in lifting the weight is equal to the gravitational force (weight) multiplied by the height lifted: Work = Force × Distance = (250 kg × 9.81 m/s²) × 2.00 m = 4905 J. Therefore, the power output is 4905 J / 2.00 s = 2452.5 W. So, the weightlifter's power output is approximately 2453 watts.
A power press is classified based on its tonnage capabilities, with high tonnage presses considered power presses. They are capable of producing high force to shape or form materials like metal sheets. Power presses also have built-in safety features and controls to handle the high forces involved.
Power is calculated using the formula ( P = \frac{W}{t} ), where ( W ) is the work done and ( t ) is the time taken. The work done ( W ) is equal to the weight lifted (force due to gravity) multiplied by the height, ( W = mgh ). For a weightlifter lifting 140 kg to a height of 1.5 m, the work done is ( W = 140 , \text{kg} \times 9.81 , \text{m/s}^2 \times 1.5 , \text{m} = 2058.15 , \text{J} ). Thus, the power used is ( P = \frac{2058.15 , \text{J}}{10 , \text{s}} = 205.82 , \text{W} ).
The power during the lift is (weight of the barbell in Newtons)/4.4 watts.Note:Power is not "expended". Energy is. Power is the rate at which energy is expended.
12,000 N, since force is equal to weight in this situation
The work done in lowering the weight is equal to the force of gravity (150 kg * 9.8 m/s^2) times the distance moved (2 m). This gives us the total work done. To calculate power, we divide this work by the time taken (5 seconds). This gives us the power used by the weight lifter in lowering the weight.
The work done by the weightlifter is calculated by ( W = F \cdot d ), where ( F ) is the force applied (equal to the weight of the barbell, which is 50 kg * 9.8 m/s^2) and ( d ) is the vertical distance (1.2 m). Thus, ( W = 50 kg * 9.8 m/s^2 * 1.2 m ). Power is then power is given by ( P = \frac{W}{t} ) where ( t = 1.5 s ). Substituting values, we get ( P = \frac{50 kg * 9.8 m/s^2 * 1.2 m}{1.5 s} ). Calculating this gives the power expended by the weightlifter.
The power of the machine can be calculated using the formula Power = Work/Time. Given that Work = Force x Distance, and the force required to lift the object will be its weight (N), the power can be calculated using the force (weight of object) and the distance it is lifted in the given time frame.
The most effective volleyball weight training exercises to improve performance on the court include squats, lunges, deadlifts, and shoulder presses. These exercises help to build strength, power, and stability in the muscles used for jumping, hitting, and blocking in volleyball.
The power required to do 60 joules of work in 20 seconds is determined by the formula: Power = Work / Time. Therefore, Power = 60 joules / 20 seconds = 3 watts. So, 3 watts of power is necessary to do 60 joules of work in 20 seconds.
which power of a telescope might be expressed as "0.5 seconds of arc"?
Power is calculated as energy consumed per unit time. If a bulb uses 3 joules of energy every 10 seconds, its power can be calculated using the formula: Power (in watts) = Energy (in joules) / Time (in seconds). Therefore, the power of the bulb is 3 joules / 10 seconds = 0.3 watts.