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Write a function reqZ that accepts two or three inputs. The function should use the equation below to determine the required plastic section modulus Z for a uniformly oaded beam based on the input variables and return that value as the output. Z = 1.67 * w * L^2 / (8 * oy) The inputs to the function will be 1. w - total uniform load 2. L- beam length 3. oy - yield strength f oy is not provided as an input to the function, use the default value of oy=50e3

Write a function reqZ that accepts two or three inputs. The function should use the equation below to determine the required plastic section modulus Z for a uniformly oaded beam based on the input variables and return that value as the output. Z = 1.67 * w * L^2 / (8 * oy) The inputs to the function will be 1. w - total uniform load 2. L- beam length 3. oy - yield strength f oy is not provided as an input to the function, use the default value of oy=50e3

Computer Networking: A Top-Down Approach (7th Edition)
Computer Networking: A Top-Down Approach (7th Edition)
7th Edition
ISBN:9780133594140
Author:James Kurose, Keith Ross
Publisher:James Kurose, Keith Ross
Chapter1: Computer Networks And The Internet
Section: Chapter Questions
Problem R1RQ: What is the difference between a host and an end system? List several different types of end...
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Write a function **reqZ** that accepts two or three inputs. The function should use the equation below to determine the required plastic section modulus **Z** for a uniformly loaded beam based on the input variables and return that value as the output. \[ Z = \frac{1.67 \times w \times L^2}{8 \times \sigma_y} \] The inputs to the function will be: 1. **w** - total uniform load 2. **L** - beam length 3. **σ<sub>y</sub>** - yield strength If **σ<sub>y</sub>** is not provided as an input to the function, use the default value of **σ<sub>y</sub> = 50e3**.
Transcribed Image Text:Write a function **reqZ** that accepts two or three inputs. The function should use the equation below to determine the required plastic section modulus **Z** for a uniformly loaded beam based on the input variables and return that value as the output. \[ Z = \frac{1.67 \times w \times L^2}{8 \times \sigma_y} \] The inputs to the function will be: 1. **w** - total uniform load 2. **L** - beam length 3. **σ<sub>y</sub>** - yield strength If **σ<sub>y</sub>** is not provided as an input to the function, use the default value of **σ<sub>y</sub> = 50e3**.
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