Mathematics, 10.07.2019 04:50, jeremiahjohnsonclapg
Y_1 = e^4x is a solution to the following ode: y" - 2y' - 8y = 0. use reduction of order to find a 2nd linearly independent solution. step 1: let y = [select] then y' = [select] step 2: substitute y, y', and y" into the ode and simplify to get u" + 6u' = 0 step 3: reduce the order. let w = u'. step 4: solve the equation for w. w = c e^(-6x) step 5: solve for u. step 6. identify the two linearly independent solutions. y_1 = e^4x was given as one solution. a second linearly independent solution is y2 = e^(-2x)
Answers: 2
Mathematics, 21.06.2019 23:30, xandraeden32
Consider the first four terms of the sequence below. what is the 8th term of this sequence?
Answers: 1
Mathematics, 22.06.2019 02:40, jujulakaeuaws
Perform the indicated operation and write the answer in the form a + bi. (-5 + 2) + (3 - 6i)
Answers: 3
Y_1 = e^4x is a solution to the following ode: y" - 2y' - 8y = 0. use reduction of order to find a...
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