a steel cable lifting a heavy box

2024-11-21T09:23:13 | By china cnc mechanical parts suppliers , DOD blog

a steel cable lifting a heavy box Question: A steel cable lifting a heavy box stretches by ΔL. If you want the cable to stretch by only half of ΔL, by about what factor must you increase its diameter? A)0.5 B)1.4 C)4.0 D)0.25 E)2 . For instance, Anderson manufactures a wide range of CNC routers ranging in weight from 3000 kgs (6600 lbs) to well over 30000 kgs (66000 lbs). So why the wide range in machine weight & models? It all comes down to matching the right machine with the daily production requirements.

0 · Solved A steel cable lifting a heavy box stretches by ΔL. If
1 · Solved A steel cable lifting a heavy box stretches by Δ L.
2 · A steel cable lifting a heavy box stretches by ΔL. If you want the
3 · A steel cable lifting a heavy box stretches by Δ L. In order for the

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The stretching of a steel cable is directly related to its diameter in an inverse square relationship. This means that if you want the cable to stretch only half as much, you .

To reduce the amount a cable stretches by half, you need to increase its diameter by a factor of roughly 1.4. The amount a cable stretches (strain) is related to the force applied (stress) and a .

Solved A steel cable lifting a heavy box stretches by ΔL. If

Solved A steel cable lifting a heavy box stretches by Δ L.

Question: A steel cable lifting a heavy box stretches by ΔL. If you want the cable to stretch by only half of ΔL, by about what factor must you increase its diameter? A)0.5 B)1.4 C)4.0 D)0.25 E)2 .There’s just one step to solve this. A steel cable lifting a heavy box stretches by Δ L. In order for the cable to stretch by only half of Δ L, by about what factor must its diameter increase? O 4.0 O 14 0.50 2.0 O 0.25. Not the question you’re looking . The stretching of a steel cable is directly related to its diameter in an inverse square relationship. This means that if you want the cable to stretch only half as much, you would need to increase the diameter by a factor of the square root of 2, .To reduce the amount a cable stretches by half, you need to increase its diameter by a factor of roughly 1.4. The amount a cable stretches (strain) is related to the force applied (stress) and a material property called Young's modulus (Y) by the following equation: Strain = .

Question: A steel cable lifting a heavy box stretches by ΔL. If you want the cable to stretch by only half of ΔL, by about what factor must you increase its diameter? A)0.5 B)1.4 C)4.0 D)0.25 E)2 *PLEASE SHOW WORK*Click here 👆 to get an answer to your question ️ A steel cable lifting a heavy box stretches by L. In order for the cable to stretch by only half of L ,A steel cable lifting a heavy box stretches by $\Delta L$. If you want the cable to stretch by only half of $\Delta L$, by what factor must you increase its diameter? A. 2A steel cable lifting a heavy box stretches by an amount ΔL. If you want the cable to stretch by only half of that amount, ΔL2, by what factor would you increase or decrease the diameter of the cable?

A steel cable lifting a heavy box stretches by ∆L. In order for the cable to stretch by only half of ∆L, by about what factor must its diameter change? Assume the cable is cylindrical.A steel cable lifting a heavy box stretches by ΔL. If you want the cable to stretch by only half of ΔL, by about what factor must you increase its diameter?A steel cable lifting a heavy box stretches by $\Delta L$. If you want the cable to stretch by only half of $\Delta L$, by what factor must you increase its diameter? A. 2

There’s just one step to solve this. A steel cable lifting a heavy box stretches by Δ L. In order for the cable to stretch by only half of Δ L, by about what factor must its diameter increase? O 4.0 O 14 0.50 2.0 O 0.25. Not the question you’re looking . The stretching of a steel cable is directly related to its diameter in an inverse square relationship. This means that if you want the cable to stretch only half as much, you would need to increase the diameter by a factor of the square root of 2, .To reduce the amount a cable stretches by half, you need to increase its diameter by a factor of roughly 1.4. The amount a cable stretches (strain) is related to the force applied (stress) and a material property called Young's modulus (Y) by the following equation: Strain = .

Question: A steel cable lifting a heavy box stretches by ΔL. If you want the cable to stretch by only half of ΔL, by about what factor must you increase its diameter? A)0.5 B)1.4 C)4.0 D)0.25 E)2 *PLEASE SHOW WORK*Click here 👆 to get an answer to your question ️ A steel cable lifting a heavy box stretches by L. In order for the cable to stretch by only half of L ,A steel cable lifting a heavy box stretches by $\Delta L$. If you want the cable to stretch by only half of $\Delta L$, by what factor must you increase its diameter? A. 2A steel cable lifting a heavy box stretches by an amount ΔL. If you want the cable to stretch by only half of that amount, ΔL2, by what factor would you increase or decrease the diameter of the cable?