Mathematics, 23.09.2020 16:01 jdodger910
Verify that the indicated expression is an implicit solution of the given differential equation.
(dy/dx)2 + 1 = 1/y2 ; (x − 7)2 + y2 = 1
Using implicit differentiation,
(x − 7)2 + y2 = 1
+ 2y dy dx = 0
(dy/dx)2 =
Since (x − 7)2 = 1 − y2, we have that (dy/dx)2 + 1 = 1/y2 .
Answers: 2
Mathematics, 21.06.2019 22:30, kdtd3163
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Mathematics, 22.06.2019 01:10, onlymyworld27
To find the inverse of a number a, one can use the equation f(c) = a-1/c=0 where c is the inverse of a use the secant method of finding roots of equations to find the inverse of a = 2.5 ,er = 0.001%
Answers: 3
Verify that the indicated expression is an implicit solution of the given differential equation.
(d...
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