Contoh Soal Venturimeter Tanpa Manometer

Contoh Soal Venturimeter Tanpa Manometer

Hi guys, welcome back to my blog! Today we’re going to talk about venturimeters. I know, I know, you may be thinking “wow, how exciting,” but trust me, it’s going to be a great time. Just wait and see!

The Venturimeter: What Is It?

So, apa itu venturimeter? Well, it’s a device used to measure the flow rate of fluid in a pipe. Mengapa kita perlu memperhatikan aliran fluida? Good question! Knowing the flow rate can help us determine things like the efficiency of a pump or the distribution of water in a water treatment plant. That’s right, venturimeters are pretty important!

How Does It Work?

Okay, let’s get technical. A venturimeter consists of a pipe with a narrow constriction in the middle. When fluid (air, gas, or liquid) flows through the pipe, the constriction causes a drop in pressure. By measuring the pressure difference between the two ends of the constriction with a device called a manometer, we can determine the flow rate.

How Do I Use It?

Cara menggunakan venturimeter? First, you need to install the venturimeter in your pipe system, making sure that the flow is in the correct direction. Then, connect a manometer to the pressure taps on the venturimeter. Finally, measure the pressure difference and use a conversion factor to calculate the flow rate. Simple, right?

Contoh Soal

Now, let’s try some contoh soal so you can see venturimeters in action!

Contoh Soal 1

Air flows through a pipe with a venturimeter. The pressure difference between the two ends of the constriction is 10 cm of water. The diameter of the pipe is 10 cm. What is the flow rate?

Jawaban: First, we need to convert the pressure difference to units of pressure, let’s use Pa. 10 cm of water = 980.7 Pa. Next, we need to calculate the area of the pipe. A = πr^2 = π(0.05m)^2 = 0.00785m^2. Finally, we can use the venturimeter equation to calculate the flow rate (Q): Q = (A1/A2) * √(2gΔh) = (1/(0.72))^2 * √(2(9.81)(980.7)) = 0.763 m^3/s.

Contoh Soal 2

Air flows through a pipe with a venturimeter. The pressure difference between the two ends of the constriction is 0.5 in Hg. The diameter of the pipe is 2 in. What is the flow rate?

Jawaban: First, we need to convert the pressure difference to units of pressure, let’s use Pa. 0.5 in Hg = 126.88 Pa. Next, we need to calculate the area of the pipe. A = πr^2 = π(0.0254m)^2 = 0.0005067m^2. Finally, we can use the venturimeter equation to calculate the flow rate (Q): Q = (A1/A2) * √(2gΔh) = (1/(0.85))^2 * √(2(9.81)(126.88)) = 0.00176 m^3/s.

Conclusion

See, venturimeters aren’t so bad after all! They may seem a little intimidating, but with a little practice, you’ll be a venturimeter pro in no time. Thanks for reading and happy measuring!