# Hanging cable problem formula

**formula**. Length of curve. . = ∫ a b 1 + [ f ′ ( x) ] 2 d. . x. often leads to integrals that cannot be evaluated by using the Fundamental Theorem, that is, by finding an explicit

**formula**for an indefinite integral. There is such a

**formula**for the case of a parabolic arc, but it's not easy to find. For the circular arc, you found.

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**brake cable**at the front

**brake**arms, the arms should travel smoothly and you should feel some spring action that will resist squeezing. If the

**brake**arms have no spring to them, that's a

**problem**. With the

**brake cable**unhooked, the

**brake**hand lever should move freely. If it doesn't then oil it.

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**Formula**for tension when an elevator is at rest. When an elevator is at rest the weight of the elevator plus the person inside it is borne by the tension in the

**cables**. The

**formula**for tension will be straightforward: T= m*g. The

**formula**for tension in

**cables**of the elevator when moving upwards. Example 2 We have a

**cable**that weighs 2 lbs/ft attached to a bucket filled with coal that weighs 800 lbs. The bucket is initially at the bottom of a 500 ft mine shaft. Answer each of the following about this. Determine the amount of work required to.

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**cables**that support a weight. Select equal

**cable**lengths and the tension is the same in each

**cable**; the tension changes as a slider changes the angle between the

**cables**. Select unequal

**cable**lengths and the tension in the

**cables**is different. Changing the angle of each

**cable**to the.