The general solution p2-5p-6=0 where p=dy/dx is
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Answered by
8
Answer:
Step-by-step explanation:
Solve [tex] P^{2} - 5P + 6 = 0, where P =\frac{dy}{dx} [\tex] Get the answers you need, now!
1 answer
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4 votes:
P^2 - 5P + 6 =0P^2 - 3P - 2P + 6 =0P(P-3)-2(P-3)=0(P-3)(P-2)=0p-3=0. p-2=0 p
Answered by
2
Concept:
The amount of x at which the equation equals zero is the solution to any quadratic equation.
Given:
p² - 5p - 6 = 0
Find:
We are instructed to look for the equation's solution.
Solution:
We have,
p² - 5p - 6 = 0
Now, using the mid-term splitting method,
p² - 2p - 3p - 6 = 0
Now, taking common,
p(p - 2) - 3(p - 2) = 0
We get,
(p - 2) (p - 3) =0
⇒
p - 2 = 0
So, p = 2
Now,
p - 3 = 0
p = 3
Hence we can say that the solution to the given equation is 2 and 3.
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