A 50 -lb weight is supported from two cables and the system is in equilibrium. The magnitudes of the forces on the cables are denoted by | F 1 and F 2 | , respectively. An engineering student knows that the horizontal components of the two forces (shown in red) must be equal in magnitude. Furthermore, the sum of the magnitudes of the vertical components of the forces (shown in blue) must be equal to 50 -lb to offset the downward force of the weight. Find the values of | F 1 and F 2 | . Write the answers in exact form with no radical in the denominator. Also give approximations to 1 decimal place.
A 50 -lb weight is supported from two cables and the system is in equilibrium. The magnitudes of the forces on the cables are denoted by | F 1 and F 2 | , respectively. An engineering student knows that the horizontal components of the two forces (shown in red) must be equal in magnitude. Furthermore, the sum of the magnitudes of the vertical components of the forces (shown in blue) must be equal to 50 -lb to offset the downward force of the weight. Find the values of | F 1 and F 2 | . Write the answers in exact form with no radical in the denominator. Also give approximations to 1 decimal place.
Solution Summary: The author calculates a 50lb weight supported from two cables and the system is in equilibrium. The horizontal components of the two forces must be equal in magnitude.
A
50
-lb
weight is supported from two cables and the system is in equilibrium. The magnitudes of the forces on the cables are denoted by
|
F
1
and
F
2
|
,
respectively. An engineering student knows that the horizontal components of the two forces (shown in red) must be equal in magnitude. Furthermore, the sum of the magnitudes of the vertical components of the forces (shown in blue) must be equal to
50
-lb
to offset the downward force of the weight. Find the values of
|
F
1
and
F
2
|
.
Write the answers in exact form with no radical in the denominator. Also give approximations to 1 decimal place.
a
->
f(x) = f(x) = [x] show that whether f is continuous function or not(by using theorem)
Muslim_maths
Use Green's Theorem to evaluate F. dr, where
F = (√+4y, 2x + √√)
and C consists of the arc of the curve y = 4x - x² from (0,0) to (4,0) and the line segment from (4,0) to
(0,0).
Evaluate
F. dr where F(x, y, z) = (2yz cos(xyz), 2xzcos(xyz), 2xy cos(xyz)) and C is the line
π 1
1
segment starting at the point (8,
'
and ending at the point (3,
2
3'6
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