Windpipe has water flowing through it. which change would increases the speed of the water flow through the pipe
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In general, the flow rate increases proportional to the square of the inside diameter, hence the flow rate is directly proportional to the area of pipe cross-section. The larger the diameter, the greater flow.Applying the Continuity Equation
Applying the Continuity EquationYou can observe the continuity equation's effect in a garden hose. The water flows through the hose and when it reaches the narrower nozzle, the velocity of the water increases. Speed increases when cross-sectional area decreases, and speed decreases when cross-sectional area increasesMeasure each height from the center of the pipe. To find the initial water flow, solve for v_1. Subtract P_1 and p_g_y_1 from both sides, then divide by 0.5_p. T_ake the square root of both sides to obtain the equation v_1 = { [P_2 + 0.5p(v_2)^2 + pgy_2 - P_1 - pgy_1] ÷ (0.5p) }^0.5.Windpipe has water flowing through it. which change would increases the speed of the water flow through the pipe
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