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The integral curve of the equation p + 2q = 5z + cos h (2x — y) are given by the intersection of the surface.
  • a)
    2x — y = c1 [5z + cos h (2x — y)]e-5x = c2
  • b)
    x — 2y = c3; [5z + cos h (x — 2y)]e-5x = c4
  • c)
    2x — y = c5 ; [z + cos h (2x — y)]e-x = c6
  • d)
    x — 2y = c7 ; [z + cos h (2x — y)]e-x = c8
Correct answer is option 'A'. Can you explain this answer?
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The integral curve of the equation p + 2q = 5z + cos h (2x — y) ...
The equation given is p^2q = 5zcos(h(2x).

To find the integral curve of this equation, we need to find the values of p, q, and z that satisfy this equation for a given value of x.

First, let's solve for p in terms of q and z:

p^2q = 5zcos(h(2x))
p^2 = 5zcos(h(2x))/q
p = sqrt(5zcos(h(2x))/q)

Now, let's solve for z in terms of p, q, and x:

p^2q = 5zcos(h(2x))
z = p^2q/(5cos(h(2x)))

Finally, let's solve for q in terms of p, z, and x:

p^2q = 5zcos(h(2x))
q = 5zcos(h(2x))/(p^2)

Therefore, the integral curve of the equation p^2q = 5zcos(h(2x)) can be represented by the parametric equations:

p = sqrt(5zcos(h(2x))/q)
z = p^2q/(5cos(h(2x)))
q = 5zcos(h(2x))/(p^2)
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The integral curve of the equation p + 2q = 5z + cos h (2x — y) ...
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The integral curve of the equation p + 2q = 5z + cos h (2x — y) are given by the intersectionof the surface.a)2x — y = c1 [5z + cos h (2x — y)]e-5x = c2b)x — 2y = c3; [5z + cos h (x — 2y)]e-5x = c4c)2x — y = c5 ; [z + cos h (2x — y)]e-x = c6d)x — 2y = c7 ; [z + cos h (2x — y)]e-x = c8Correct answer is option 'A'. Can you explain this answer?
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The integral curve of the equation p + 2q = 5z + cos h (2x — y) are given by the intersectionof the surface.a)2x — y = c1 [5z + cos h (2x — y)]e-5x = c2b)x — 2y = c3; [5z + cos h (x — 2y)]e-5x = c4c)2x — y = c5 ; [z + cos h (2x — y)]e-x = c6d)x — 2y = c7 ; [z + cos h (2x — y)]e-x = c8Correct answer is option 'A'. Can you explain this answer? for Mathematics 2024 is part of Mathematics preparation. The Question and answers have been prepared according to the Mathematics exam syllabus. Information about The integral curve of the equation p + 2q = 5z + cos h (2x — y) are given by the intersectionof the surface.a)2x — y = c1 [5z + cos h (2x — y)]e-5x = c2b)x — 2y = c3; [5z + cos h (x — 2y)]e-5x = c4c)2x — y = c5 ; [z + cos h (2x — y)]e-x = c6d)x — 2y = c7 ; [z + cos h (2x — y)]e-x = c8Correct answer is option 'A'. Can you explain this answer? covers all topics & solutions for Mathematics 2024 Exam. Find important definitions, questions, meanings, examples, exercises and tests below for The integral curve of the equation p + 2q = 5z + cos h (2x — y) are given by the intersectionof the surface.a)2x — y = c1 [5z + cos h (2x — y)]e-5x = c2b)x — 2y = c3; [5z + cos h (x — 2y)]e-5x = c4c)2x — y = c5 ; [z + cos h (2x — y)]e-x = c6d)x — 2y = c7 ; [z + cos h (2x — y)]e-x = c8Correct answer is option 'A'. Can you explain this answer?.
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