Problenz 24 The area of the Greek cross is 90 dm2 Determine the area and the...
2. Muscle can generate approximately 90 N of force per square centimeter of cross-sectional area. If a biceps brachii has a cross-sectional area of 10 cm2, how much force can it exert? ANSWER FOR PROBLEM 2 = 900 N 3. Using the same force/cross-sectional area estimate as in Problem 2, and estimating the cross sectional area of your own biceps brachii how much force should the muscle be able to produce
The bar has a cross-sectional area A and is subjected to the axial load P. Determine the average normal and average shear stresses acting over the shaded section, which is oriented at theta from the horizontal. Plot the variation of these stresses as a function of theta (0 theta 90 degree ). Prob. 8-24
urgent in 15mins, immediate rating A channel is designed such that the cross-sectional area consists of two vertical walls on c) an inverted semi-circle such that the channel width is equal diameter of semi-circular culvert. If the channel discharge 300 m/s of water and the breadth is 10 m, determine. i) Critical depth ii) (3 marks) (3 marks) Welted perimeter at critical conditions. iii) Critical slope i if 0.0154P i = (3 marks) 8D where P Perimeter at critical conditions...
find the perimeter and area. radius for the circle =12 24 yd
(a) Determine the moment of inertia Ix' of the cross-sectional area. (b)Determine the moment of inertia ly' of the cross-sectional area. The origin of coordinates is at the centroid C. 203 mm 605 mm 28mm 203 mm 28 mm 28 mm
24. Determine the surface area of the part of
Q2) Interface Create a program that calculates the perimeter and the area of any given 2D shape. The program should dynamically assign the appropriate calculation for the given shape. The type of shapes are the following: • Quadrilateral 0 Square . Perimeter: 4xL • Area:LXL O Rectangle • Perimeter: 2(L+W) • Area:LxW Circle Circumference: I x Diameter (TT = 3.14) Area: (TT xD')/4 Triangle (assume right triangle) o Perimeter: a+b+c O Area: 0.5 x base x height (hint: the base...
Learning Goal: To determine the maximum shear force that can be applied to two shafts of varying cross sections: a solid square shaft and a hollow square shaft. The two square cross sections shown below (Figure 1) are each subjected to a vertical shear force, V. The side length of each cross section is s = 6.75 in and the side length of the hollowed-out portion of the second cross section is r = 4.00 in. The maximum allowable shear stress in...
a) Determine the moment of inertia about the cross sectional area of the T-beam with respect to the x' axis passing through the centroid of the cross section. b) Determine the moment of Inertia about the cross sectional area of the T-beam with respect to the y' axis passing through the centroid of the cross section.
2. Determine the moment of inertia of the shown cross sectional area with respect to the x axis passing through the centroid of the cross section. 400 | 100 | | 600