Solutions Calculus

Given the following initial value differential equation: y''-5y'=0, y(0)=2, y'(0)=5 (a) Fin

Question: Given the following initial value differential equation:

\[y''-5y'=0,\,\,y\left( 0 \right)=2,\,\,\,y'\left( 0 \right)=5\]

(a) Find the general solution

(b) Find the solution that satisfies the given initial conditions:

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Solution: The solution consists of 2 pages
Deliverables: Word Document

$Solution: Evaluate the indefinite integral ∫{(4{t^3}{i}+6t{j}+4√{t}{k})dt} #5787$ Solution: Evaluate the indefinite integral ∫{(4{t^3}{i}+6t{j}+4√{t}{k})dt} #5787
$[Solution] Find the derivatives of (a) 4{{x}^{19/2}}+3{{x}^{-5/2}} (b) f(x)={{ cos }^4}({x^8}) (c) f(x)=&rad #1761$ [Solution] Find the derivatives of (a) 4{{x}^{19/2}}+3{{x}^{-5/2}} (b) f(x)={{ cos }^4}({x^8}) (c) f(x)=&rad #1761
$(See Solution) Use integration by parts to find the integral: ∫{2{{x}^n}ln ax} with a≠ 0,n≠ #16958$ (See Solution) Use integration by parts to find the integral: ∫{2{{x}^n}ln ax} with a≠ 0,n≠ #16958
(See Solution) In problems 45-67, find the limit (if it exists). #16805
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