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Windpipe has water flowing through it. which change would increases the speed of the water flow through the pipe

Answer»

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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