How many 1" solid bore nozzles would it take to deliver the same gallons per minute as a 2" solid bore nozzle?

How many 1" solid bore nozzles would it take to deliver the same gallons per minute as a 2" solid bore nozzle?

• A. 2
• B. 3
• C. 4
• D. 5

Answer: (C)

To determine how many 1-inch solid bore nozzles it would take to match the flow rate of a 2-inch solid bore nozzle, it is essential to understand the relationship between the size of the nozzle and the flow output, which is often influenced by the cross-sectional area. The flow rate (gallons per minute) of a nozzle is primarily dependent on its diameter and the pressure supplied. The cross-sectional area of a nozzle is calculated using the formula \(A = \pi (d/2)^2\), where \(d\) is the diameter of the nozzle. For the 2-inch nozzle: - The diameter is 2 inches, giving it an area of \( \pi (1)^2 = \pi \) square inches. For the 1-inch nozzle: - The diameter is 1 inch, giving it an area of \( \pi (0.5)^2 = \pi/4 \) square inches. To find how many 1-inch nozzles are needed to equal the area of the 2-inch nozzle, we set up the equation: \[ \text{Number of 1-inch nozzles} = \frac{\text{Area of 2-inch nozzle}}{\

To determine how many 1-inch solid bore nozzles it would take to match the flow rate of a 2-inch solid bore nozzle, it is essential to understand the relationship between the size of the nozzle and the flow output, which is often influenced by the cross-sectional area.

The flow rate (gallons per minute) of a nozzle is primarily dependent on its diameter and the pressure supplied. The cross-sectional area of a nozzle is calculated using the formula (A = \pi (d/2)^2), where (d) is the diameter of the nozzle.

For the 2-inch nozzle:

• The diameter is 2 inches, giving it an area of ( \pi (1)^2 = \pi ) square inches.

For the 1-inch nozzle:

• The diameter is 1 inch, giving it an area of ( \pi (0.5)^2 = \pi/4 ) square inches.

To find how many 1-inch nozzles are needed to equal the area of the 2-inch nozzle, we set up the equation:

[

\text{Number of 1-inch nozzles} = \frac{\text{Area of 2-inch nozzle}}{\