Example Problem How to Calculate Discharge Water Solved

How to Calculate Discharge Air - Before studying sample questions will be given below it is better if you read back the material that has been described by Mathematical Formulas Basic regarding formula Method Calculating the water discharge in the article has described the formula commonly used in matters concerning discharge. If you already understand the formula well then it is guaranteed you will not be difficult to assess the discussion of which is shown below:

Example Problem Mathematics about Debit Water and Discussion


Example Problem 1: [1945902million]
A pipe capable mengalirakan water as much as 216 liters of water in 10 minutes. How many cm 3 / sec flow pipe water? [1945902million]

Resolution:
Given: Volume (v) = 216 liters = 216,000 cm 3 [1945902million]
The time (t) = 10 minutes = 10 x 60 = 600 seconds [1945902million]
Asked: Debit (Q) [1945902million]


Answer:
 Example Problem How to Calculate Water discharge and Workarounds "border =" 0 "src =" https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgSf7_XN4Eib-yOtbeQlfbmVviWSxjxy8n9aIvDMsKS3Tah7HyPrxIWlCDwnuVFnOCadkebHEFmoPbbAqkCqIE0aCi5tn10H9grtIicqsrxSJE75WBw0srACVsQadVdMqVOjAE2nkscyAU/s1600/contoh+soal+debit%25 2B1.jpg "title =" Example of How to Calculate discharge Water Problems and Penye lesaiannya "/> </div> <div class=
Thus the flow rate of water pipes is 360 cm 3 seconds


Example Problem 2: [1945902million]
pool which has a volume of 36 m 3 is filled with water, using a hose. The time needed to fill it to the brim is 5 hours. How many liters / second flow of water out of the hose?

Resolution:
Given: Volume (v) = 36 m 3 = 36.000 dm 3 = 36.000 liters [1945902million]
The time (t) = 3 hours = 5 x 3600 = 18.000 sec [1945902million]
Asked: Debit (Q)

Answer:
 Example Problem How to Calculate Water discharge and Workarounds "border =" 0 "src =" https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEijtqd5uwMX7d8crv1yuV4VWL8RBQzsagz3p9S5NtBxNWKi9rGcrk4zSjiN2J3y4GNtMogu2VT77tGxQuUNi1dRGx7kKVQFB4Rq6Al-H9aGlNgbvtYOX-ExLvJsdN3BK3Y8Rlvx8TfpF_c/s1600/contoh+soal%25 2Bdebit% 2B2.jpg "title =" How to Calculate Debit Example Problem Water and Workarounds "/> </div> <div class=
Thus the flow of water out of the hose is 2 liters / sec


Example Problem 3: [1945902million]
There is a waterfall that has an intake capacity of 50 m 3 / sec. How much water is able to be moved waterfall within 2 minutes? [1945902million]

Resolution:
Given: Debit (Q) = 50 m 3 / sec
time (t) = 2 minutes = 120 seconds

[1945902million]
Asked: Volume (V)
Answer: V = Q xt = 50 m 3 / sec x 120 seconds = 6000 m 3
So much water is able to be moved waterfall for 2 minutes is 6000 m 3


Example Problem 4: [1945902million]
A tank has a volume of 5000 liters. The tank will be filled by kerosene by using a hose with a flow rate of 2.5 liters / sec. How long it takes to fill the tank up to the full?

Resolution:
Given: Volume (v) = 5000 liters [1945902million]
Debit (Q) = 2.5 liters /detik.
Asked: Time (t) [1945902million]
Answer: [1945902million]
 Example Problem How to Calculate Water discharge and Workarounds "border =" 0 "height =" 46 "src =" http://3.bp.blogspot.com/-T_GQee7n5NA/Vo8F1J8UC_I /AAAAAAAAJCM/2iTZS-0a98c/s320/contoh%2Bsoal%2Bdebit%2B3.jpg "title =" Example of How to Calculate discharge Water Problem Solved "width =" 320 "/> </div> <div class=
so the time it takes to fill the tank to the brim is 33 minutes 20 seconds.


Sample Problem 5: [1945902million]
Bayu has a tub with a length 90, width 70 cm and height 80 cm . the tub filled with water da ri faucet. Water taps were able to fill up a full bath for 20 minutes. How many liters / minute flow of water flowing from a faucet that?

Resolution:
Given:
The length of the tub (p) = 90 cm, width of the tub (l) = 70 cm, and a height ( t) = 80 cm
Volume tub = LxWxH = 90 cm x 70 cm x 80 cm = 504,000 cm 3 = 504 liters
The time (t) = 20 minutes = 1200 seconds

Asked: Debit (Q)

Answer:
[1945904million] [1945906million] Examples of How to Calculate Discharge Water Problems Solved "border =" 0 "src =" https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhRB2BBRqvwpj3J_9KSS5MBlIUQnXQP9q2Zduynu_lZqb5JcoESJpXGNoa4a-yZK_8fQl_ZGVmGbiNkN7Hzxft02VKyRxbPiqV3D2VokYur5buJjlWN72JPhPSAnkASUNnnggjH3inA1r4/ S1600 / examples% 2Bsoal% 2Bdebit% 2B4.jpg "title =" example of How to Calculate discharge water Problem Solved "/>
Thus the flow of water flowing from the faucet was 0.42 liter / sec

A few of our discussion about Example Problem How to Calculate discharge Water and the solution hopefully what has been discussed above can be understood that facilitate you in working on similar problems. See you back in the discussion of the questions on the next material.

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How to Solve Problems of SPLDV with Elimination Method [1945900] Resolving the SPLDV Problem with the Elimination Method - On the discussion of Formulas Basic Mathematics before we have learned together about how to solve SPLDV problem by substitution method . This time we will discuss other methods that can also be used to work on SPLDV problems called the Elimination method. What is meant by the elimination method is to eliminate or eliminate any of the variables and variables to be eliminated must have the same coefficients. If the coefficient of variables is not the same then you must multiply one equation with a certain constant so that there will be variables that have the same coefficients. To understand this method, let's just look at the example of the problem and the solution below: [1945907] Sample SPLDV Problem and Its Solution by Elimination Method [1945904] Example Problem 1: There are two equations, ie 2x + y = 8 and x - y = 10 with x, y R. Find the set of solutions of the system of equations by the method of elimination! Solution: From both equations, you can see the same coefficients possessed by variable y. Therefore, this y variable can we eliminate by summing. Thus the value of x can be determined in the following way: 2x + y = 8 x - y = 10 + 3x = 18 X = 6 2x + y = 8 | X 1 | 2x + y = 8 x - y = 10 | X 2 | 2x - 2y = 20 - 3y = -12 y = -4 Hence, the set The solution of the above equation system is (6, 4). [1945909] [1945909] Mixed Method In addition to using graphical methods, substitution methods, and methods of elimination, the system of equations Linear can also be solved by using a mixed method which is a combination of substitution methods with the method of elimination. The trick is to complete SPLDV with the method of elimination first and then proceed with substitution method. Consider the following example to understand how: Example Problem 2: Determine the set of settlements From the system of equations 2x + y = 5 and 3x - 2y = 11 where x, y R.