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harina [27]
3 years ago
9

What torque specs to heads bolts need to be at for a 76 small block chevy

Engineering
1 answer:
vitfil [10]3 years ago
5 0

What torque specs to heads bolts need to be at for a 76 small block chevy is given below

Explanation:

1.Always torque bolts in three equal increments

Bolts or Parts Lube or Sealer Torque to:

Cylinder Heads Engine oil (blind hole) Sealer (water jacket) 65 ft-lbs.

Rocker Studs (screw-in) Engine Oil 50 ft-lbs.

2.Intake Manifold to Cylinder Head

  • In the GM 350-cubic-inch engine, the intake manifold bolts to the cylinder head with 33 foot-pounds of torque.

3.Torque the head bolts in the same manner in three stages. Start by tightening all the bolts in sequence to 45 pounds of torque, then to 75 and finally to the torque recommended. Depending on the type of head you are installing, the final torque number will be different.

4.Bolts with any signs of damage, no matter how slight, should never be reused. Not only will the bolts eventually fail, but when they do, there is the potential for them to cause damage to your cylinder head. This results in a much more expensive repair than simply replacing the bolts in the first place.

5.The Chevy 350 engine is a 350 cubic inch (5.7-liter) small block V8 with a 4.00 and 3.48 inch bore and stroke. Depending on the year, make and model of a car, horsepower ranges from approximately 145 to more than 370.

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Find the magnitude of the steady-state response of the system whose system model is given by dx(t)/dt+ x(t)-f(t), where f(t) 2co
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This question is incomplete, the complete question is;

Find the magnitude of the steady-state response of the system whose system model is given by

dx(t)/dt + x(t) = f(t)

where f(t) = 2cos8t.  Keep 3 significant figures

Answer: The steady state output x(t) = 0.2481 cos( 8t - 45° )

Explanation:

Given that;

dx(t)/dt + x(t) = f(t)  where f(t) = 2cos8t

dx(t)/dt + x(t) = f(t)

we apply Laplace transformation on both sides

SX(s) + x(s) = f(s)

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Therefore

transfer function = H(s) = x(s)/f(s) = 1/(S+1)

f(t) = 2cos8t →   [ 1 / ( S + 1 ) ]   →  x(t) = Acos(8t - ∅ )

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so

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∅ = tan⁻¹( 1/1) = 45°

therefore The steady state output x(t) = 0.2481 cos( 8t - 45° )

7 0
3 years ago
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