<< Prev Showing: 41-45 of 118 Next >>
· 16-20 · 21-25 · 26-30 · 31-35 · 36-40 · 41-45 · 46-50 · 51-55 · 56-60 · 61-65 · 66-70 ·Please see attached question and answer, i have gone wrong somewhere, can you please correct me with a worked solution. My feedback comments are wrote on this, as you can see they are not too helpfull. (See attached file for full problem description)
Subject:
Mechanical and Materials Engineering
Topic:
Other
Posting ID:
52778
OTA ID:
104618
My shear force diagram is wrong for the attached answer. Can you correct me please? (See attached file for full problem description)
Subject:
Mechanical and Materials Engineering
Topic:
Other
Posting ID:
52790
OTA ID:
104618
Vector integral - stokes therom
This is question #10, section 9.9 in kreyszig's book advanced engineering mathmatics 8th ed. Evaluate the line integral by stokes theorem (clock wise as seen by a person standing at the origin). Calculate this integral by stoke's theorem for the following C adn F (referred to right-handed cartesian coordinates). F=[y, 1/2 z, 3/2 y] C the circle x^2 + y^2 +z^2 = 6z, z=x+3
Subject:
Mechanical and Materials Engineering
Topic:
Other
Posting ID:
52802
OTA ID:
104635
Statics & dynamics --- (See attached file for full problem description)
Subject:
Mechanical and Materials Engineering
Topic:
Other
Posting ID:
52817
OTA ID:
104618
Statics Problem Concerning Centroids & direct integration.
PLEASE LOOK AT THE ATTACHED PDF - Specifically where the Ybar sub el is calculated - this is the only part of the problem I need an explanation on. My problem is this: When finding the centroid between two curves, we have the equations for the xbar and ybar: xbar=1/Area integral of an element of x, dA ybar=1/Area integral of an element of y, dA where dA is y * dx an element of y - denoted in my book by Ybar(sub)el=1/2 (Y) with these equations, I am trying to solve the following problem: We have two curves plotted in cartisian co-ordinates: it doesn't really matter what they are - but I do have an exact example. if we find the area, or mathmatically Area=integral dA - then we... click for more
Subject:
Mechanical and Materials Engineering
Topic:
Other
Posting ID:
55183
OTA ID:
103997
<< Prev Showing: 41-45 of 118 Next >>
· 1-5 · 6-10 · 11-15 · 16-20 · 21-25 · 26-30 · 31-35 · 36-40 · 41-45 · 46-50 · 51-55 · 56-60 · 61-65 · 66-70 · 71-75 · 76-80 · 81-85 · 86-90 · 91-95 · 96-100 · 101-105 · 106-110 · 111-115 · 116-118 ·Page generated in 0.0126 seconds