Help please: $(1+e^x y+x e^x y) dx + (x e^x + 2) dy=0$
Help please.
(1+e^(x) y+x e^(x) y) dx + (x e^(x) + 2) dy=0
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Help please.
(1+e^(x) y+x e^(x) y) dx + (x e^(x) + 2) dy=0
Show that if f and f' are continuous on a ≤ x ≤ b and f(x) is not zero for all x on a ≤ x ≤ b,
then f and xf are linearly independent on a ≤ x ≤ b.
(1+x) (y' + y²)-y=0
I've been trying to solve the following question for 2 days now and i can't seem to be able to. can someone help me please ?
For the beam shown in Figure 3, the support at A is fully fixed. The beam is tapered however you may consider it to be a beam of 3 varying sections.
Take:
Beam A to B as having 3 times the I value of beam D to end, Beam B to D as having 1.5 times the I value of beam D to end and Beam D to end is 310 UB 46.2 with I = 100 x 106 mm4. Tip: this may be easier to solve using superposition.

can you help me, how to draw bmd for the figure?
A vending machine dispenses gumballs in a regular repeating cycle of ten different colors. If a quarter buys 3 gumballs, what is the minimum amount of money that must be spent before three gumballs of the same color are dispense?
The problem2x5y'=y(3x to the 4+y squred =0

For the beam shown below, determine the following:

Express your answer in terms of EI.
tdx/dx = 6t(e^ 2t) +x(2t-1)
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