In the figure, an ideal liquid flows through the tube, which is of uniform cross section. The liquid has velocities `v_(A)` and `v_(B)`, and pressures `P_(A)` and `P_(B)` at the points `A` and `B`, respectively. Then

In the figure, an ideal flows through the tube, which is of uniform cross-section. The liquid has velocities v_A and v_B and pressures p_A and p_B at points A and B respectively. (i) v_A = v_B (ii) v_B gt v_A ltbr gt (iii) p_A = p_B (iv) p_B gt p_A . .

An ideal fluid is flowing through the given tubes which is placed on a horizontal surface. If the liquid has velocities V_(A) and V_(B) and pressure P_(A) and P_(B) at point A and B respectively, then the correct relation is ( A and B are at same height from ground level. the figure shown is as in the system is seen from the top):

An ideal fluid is flowing through the given tubes which is placed on a horizontal surface. If the liquid has velocities V_(A) and V_(B) and pressure P_(A) and P_(B) at point A and B respectively, then the correct relation is ( A and B are at same height from ground level. the figure shown is as in the system is seen from the top):

Figure shows an ideal fluid flowing through a uniform cross-sectional tube in the vertical tube with liquid velocities v_(A) and v_(B) and pressure P_(A) and P_(B) . Knowing that offers no resistance to fluid flow then which of the following is true.

Figure shows an ideal fluid flowing through a uniform cross-sectional tube in the vertical tube with liquid velocities v_(A) and v_(B) and pressure P_(A) and P_(B) . Knowing that offers no resistance to fluid flow then which of the following is true.

In this figure, an ideal liquid flows through the tube having uniform area of cross-section and is held in vertical plane. Find the ratio of speed of liquid at A and B and also find the pressure difference between- these points.

In this figure, an ideal liquid flows through the tube having uniform area of cross-section and is held in vertical plane. Find the ratio of speed of liquid at A and B and also find the pressure difference between- these points.