I have attached the problem.I know I need to apply the energy

In summary, The conversation is about applying the energy equation to solve for h_t, which represents the headloss. The equation includes variables for pressure, velocity, gravity, elevation, and different types of head. The person is confused about the use of K values and the difference between headloss for the pipe and pipe components. They are reminded to include the headloss of the pipe components in their calculation.
  • #1
pyroknife
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I have attached the problem.

I know I need to apply the energy equation:
P1/(gamma1)+V1^2/(2*g)+Z1=P2/(gamma2)+V2^2/(2*g)+Z2+h_t+h_f-h_p+h_m

P=pressure
V=velocity
g=gravity
Z=elevation
h_t=head due to turbine
h_p=head due to pump
The above 2 are 0 since there's no turbine and pump in this problem
h_t=headloss
h_m=minor losses due to bends, valves, etc...

So I must solve for h_t.

This has me confused, isn't h_t=f*L*2*g/d?
where f=friction factor (obtained from mood's chart)
L=length
d=diameter

I don't understand why we are given K values if we don't use them, unless I can't apply the equation h_t=f*L*2*g/d?
 

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  • #2


Headloss for pipe components: hL=k*v2/2g where v = velocity

You need to add the headloss of the pipe components to the headloss of the pipe
 

FAQ: I have attached the problem.I know I need to apply the energy

What is the first step in solving the problem?

The first step in solving the problem is to carefully read and understand the given question. This will help you identify the key information and determine what type of energy is involved.

How do I identify the type of energy involved in the problem?

To identify the type of energy involved, you should look for keywords such as "kinetic", "potential", or "thermal" in the question. You can also consider the objects or systems mentioned in the problem and their movements or positions.

What equations should I use to solve the problem?

The equations you use will depend on the type of energy involved in the problem. Some common equations include the kinetic energy equation (KE = 1/2 * m * v^2), the potential energy equation (PE = m * g * h), and the work-energy theorem (W = ∆KE + ∆PE).

Are there any assumptions I should make while solving the problem?

Yes, it is important to make certain assumptions while solving the problem. These may include assuming that there is no friction or air resistance, or that the system is in equilibrium. These assumptions will help simplify the problem and make it easier to solve.

What is the final step in solving the problem?

The final step in solving the problem is to double-check your calculations and ensure that your answer makes sense. It is also important to include units in your final answer and properly format it according to scientific notation, if necessary.

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