1. A weight is supported by two cables anchored a distance D apart as shown. D A LAB W B LAC C The cable length LÄB is given, but the length LẠC is to be selected. Each cable can support a maximum tension force equal to W. For the weight to remain stationary, the total horizontal force and the total vertical force must each be zero. This principle gives the equations -TAB COS0 + TAC COS = 0 TAB sin0 + Tục sin p=W Let D = 6 feet, LAB = 3 feet, and W = 2000 pounds and write a program to find LACmin, the shortest length LẠC we can use without TAB or TAC exceeding 2000 pounds. Note that the largest Luc can be is 67 feet (which corresponds to A = 90°) Plot the tension forces T. and

1. A weight is supported by two cables anchored a distance D apart as shown. D A LAB W B LAC C The cable length LÄB is given, but the length LẠC is to be selected. Each cable can support a maximum tension force equal to W. For the weight to remain stationary, the total horizontal force and the total vertical force must each be zero. This principle gives the equations -TAB COS0 + TAC COS = 0 TAB sin0 + Tục sin p=W Let D = 6 feet, LAB = 3 feet, and W = 2000 pounds and write a program to find LACmin, the shortest length LẠC we can use without TAB or TAC exceeding 2000 pounds. Note that the largest Luc can be is 67 feet (which corresponds to A = 90°) Plot the tension forces T. and

Database System Concepts

7th Edition

ISBN:9780078022159

Author:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan

Publisher:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan

Chapter1: Introduction

Section: Chapter Questions

Problem 1PE

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Concept explainers

Rod Cutting

A naïve solution for the above-stated problem is to evaluate all of the possible combinations of different pieces of varying size to find the maximum revenue-generating combination. Although this method seems the easiest and quick to practice, it has exponential time complexity. So there is a need to figure out a better method than this.

Question

Write the code in matlab. Use function file.

1.
A weight is supported by two cables anchored a distance D apart as shown.
D
A
0
LAB
W
B
O
LAC
C
The cable length LẠb is given, but the length LẠc is to be selected. Each cable can support a
maximum tension force equal to W. For the weight to remain stationary, the total
horizontal force and the total vertical force must each be zero. This principle gives the
equations
-TAB COS0 + TAC COS O = 0
TAB Sine + TAC sin q = W
Let D = 6 feet, LAB = 3 feet, and W = 2000 pounds and write a program to find LACmin, the
shortest length LẠC we can use without TAB or Tac exceeding 2000 pounds. Note that the
largest LẠC can be is 6.7 feet (which corresponds to 0 = 90°). Plot the tension forces TAB and

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