In Problems 1-5, find a formal solution to the given boundary value problem.
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Fundamentals of Differential Equations and Boundary Value Problems
- 3. Given R(x) = AN a)R (-1) Зх-1 4x+2' TED COMPILED ANDEDIB COMPILED AND EDITED COMPILED AND S COMPILED AND EDITED B H STO MPILEDAND EDITED BY JO COMPILED AND EDITED BY JOH COMPILED AND EDITED BY JO MPILED AND EDITED BY 2ILED AND EDITED R DAND EDITE AND EDIT のEE MPILarrow_forwardQ.3 Find aw ər & interms of r&s if w = 2x + 2y + 2z² əs x=y=5r² + In 2s & z = 3rarrow_forward1. Let E be the solid triangle in R³ whose corners are the points (1,0,0), (0, 1,0) and (0,0, 2). Compute | (r + y + 2) dA.arrow_forward
- 12) –2x + 6y =-6 -5x + 4y = 18 tch the sol yS-3 yS3xarrow_forward2) 3 3 dr+du+ +y=t dr subject to x = 1 and y = 0 at t = 0arrow_forward3. One of the geometrical properties receiving incomplete treatment in the Elements is the plane separation property. This exercise is meant to verify a special case. Suppose we are given two points in the coordinate plane (a, b) and (c, d) with the first one below the x-axis (so b 0). Show that the line joining these two points meets the x-axis in some point (u, 0) such that one of the following holds: a u > C [Hint: Draw a picture, hold the first point fixed, and plot several possibilities for the second point.]arrow_forward
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