An equation that is used to find a answer that deals with algebra
Power (Joules) = the square root of the voltage squared divided by the resistance
2 to the power of 4 is an expression, it is not an equation.
The definition of work is (force) times (distance). If you mean you're given the equation and you need to solve it for 'work', then you only need to multiply both sides of the equation by 'time', and you'll have (power) x (time) = (work)
a2+b2=c2 ,it is used to find the length of the sides in a right triangle
The equation to find power in terms of force (F), distance (d), and time (t) is: P = F * d / t
The equation to calculate the amount of energy used by an appliance is: Energy (kWh) = Power (kW) x Time (hours). Multiply the power consumption of the appliance in kilowatts by the number of hours it's used to find the total energy consumed in kilowatt-hours.
The equation P = F * d / t can be used to find power P in terms of force F, distance d, and time t. Power is equal to the force applied multiplied by the distance over which the force is applied, divided by the time taken to do the work.
An equation that is used to find a answer that deals with algebra
weight = ?
The equation to determine energy used is: Energy Used (J) = Power (W) x Time (s) where Power is measured in watts (W) and Time is measured in seconds (s).
The equation to calculate electric power is P = IV, where P represents power in watts, I represents current in amperes, and V represents voltage in volts.
Rydberg's equation is used to find wave length of spectral lines.
The Laplace equation is used commonly in two situations. It is used to find fluid flow and in calculating electrostatics.
The equation used to calculate the amount of electrical energy used is: Energy (in kilowatt-hours) = Power (in kilowatts) x Time (in hours).
Power hasn't a chemical equation.
The equation that can be used to find power (P) in terms of force (F), distance (d), and time (t) is: [ P = \frac{Fd}{t} ]. This equation represents power as the rate at which work is done, given the force applied over a distance in a specific amount of time.