solve the given differential equation by using anappropriate substitution. ( problem is homogeneous ) Please give detailed explanation on steps to solving (y^2+yx)dx-x^2dy=0
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solve the given differential equation by using an
appropriate substitution. ( problem is homogeneous )
Please give detailed explanation on steps to solving
(y^2+yx)dx-x^2dy=0
Step by step
Solved in 2 steps
- solve the given differential equation by using anappropriate substitution. ( problem is homogeneous ) Please give detailed explanation on steps to solving x dx +(y -2x) dy= 0please answer question 3 , 5, 7 in full detail explanationsolve the given differential equation by using anappropriate substitution ( Each Problem is Homogeneous ) Please give a detailed explanation for everystep (x-y)dx +x dy =0
- Each DE in Problems 15–22 is a Bernoulli equation.In Problems 15–20 solve the given differential equation by using anappropriate substitution. Please explain and show all steps solve both 15) x dy/dx+y= 1/y^2 17) dy/dx=y(xy^3-1)The state of stress at a point in an engine piston is given in the x-y-z coordinates by: 90 180 xx ху XZ [6]=0, |180 240 0 MPa ух yy yz 120 ZX zy Using the matrix transformation law, determine the state of stress at the same point for an element rotated about the x-axis (in the y-z plane) 60° clockwise from its original position. Calculate the stress invariants and write the characteristic equation for the original state of stress, Calculate the deviatoric invariants for the original state of stress, Calculate the principal stresses and the absolute maximum shear stress at the point. What are the stress invariants and the characteristic equation for the transformed state of stress, а. b. С. d. BREQ4
- The following integrand is the product of an odd and an even function. What is the result of the integral ſ²2₂t² sin(t) dt. -2 1 B. Ao ∙1 C. Ao = 5/6 D. A₁ = 0 A. Ao Hint: Integration property of odd/even functions in symmetrical domains. - = E. None of the above(3) For the given boundary value problem, the exact solution is given as = 3x - 7y. (a) Based on the exact solution, find the values on all sides, (b) discretize the domain into 16 elements and 15 evenly spaced nodes. Run poisson.m and check if the finite element approximation and exact solution matches, (c) plot the D values from step (b) using topo.m. y Side 3 Side 1 8.0 (4) The temperature distribution in a flat slab needs to be studied under the conditions shown i the table. The ? in table indicates insulated boundary and Q is the distributed heat source. I all cases assume the upper and lower boundaries are insulated. Assume that the units of length energy, and temperature for the values shown are consistent with a unit value for the coefficier of thermal conductivity. Boundary Temperatures 6 Case A C D. D. 00 LEGION Side 4 z episdraw this on freecad