K3 Option 67 (Fig. 6, condition. 7) Targ 1988

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Product description

K3 Option 67 (Fig. 6, condition. 7) Targ 1988 K3 Option 67 (Fig. 6, condition. 7) Targ 1988


After payment, it will immediately be possible to download and print the solution to problem K3 B67 (Figure 6 condition 7) using the theory from the Targ SM. 1988 for correspondence students. The solution was developed according to the guidelines and control tasks for external students of energy and other specialties of universities. The solution is framed in word format, archived in a zip archive. The solution is included in the product at a discount: "Targ S.M. 1988 solution of 10 tasks option 14".

Additional information

Solution to problem K3 Option 67 on theoretical mechanics from the training manual Targ S.М. 1988. Condition for the problem Kinematics No. 2 (p. 26 in the training manual Targ S.M.): A rectangular plate (Fig. K3.0-K3.5) or a round plate with a radius of R = 60 cm (Fig. K3.6 -K3.9) rotates around a fixed axis with a constant angular velocity "omega" specified in table K3 (with a minus sign the direction "omega" is opposite to that shown in the figure). The axis of rotation in fig. K3.0-K3.3 and K3.8, K3.9 are perpendicular to the plane of the plate and passes through point O (the plate rotates in its plane); in fig. K3.4-K3.7 the axis of rotation of OO1 lies in the plane of the plate (the plate rotates in space). A point M moves along the plate along the straight line BD (Fig. K3.0-K3.5) or along a circle of radius R, i.e., along the rim of the plate (Fig. K3.6-K3.9). The law of its relative motion, expressed by the equation s = AM = f (t) (s - in centimeters, t - in seconds), is given in table. K№ separately for fig. K3.0-K3.5 and for fig. K3.6-K3.9, while in Fig. 6-9 s = AM and is counted along an arc of a circle; dimensions b and l are also given there. In all the figures, point M is shown in the position at which s = AM> 0 (for s <0, point M is on the other side of point A). Determine the absolute speed and absolute acceleration of point M at time t1 = 1 s.
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