as you can see In the image I provided I have derived the equation for i(t) and v(t).
On circuit A I use a passive sign convention(current flowing from positive to negative) on the inductor, hence the equation and their corresponding graph.
i(t) is decaying exponentially, v(t) is decaying...
Hello. Do you guys know if there is an identity related to this expression
\cos(A+B)\cos(A+C)
If so, can you help me how to derive it? I need it for the derivation of the formula from my circuits analysis course. Thanks.
We have 4 pills in total. Splitting each pill into half we will have 4 half B pills and 4 half A pills. Since we don't know which is which, there is a posibility that you might take 3 half pills B and 1 half pill A or 3 half pills A and 1 half pill B or 4 half pills B or 4 half Pills A.
The doctor told you to take 2 different kind of pills (Pill A, Pill B) for ten days everyday. Both pills look exactly the same (same weight, color, shape, size, etc…;).
If you take more than 1 pill of the same kind per day, you will die. Furthermore, if you do not take 1 Pill A, and 1 Pill B...
I'm still not sure how to continue from there. Do I need to use rational roots theorem?
And What do you call that method? Does this always work on the polynomials that has the same form I posted?
Factor $30x^4-41x^3y-129x^2y^2+100xy^3+150y^4$.
Please help me get started. I tried grouping the terms but still can't see any factorization that is familiar to me.
Thanks.
hello greg!
Can you pin point what I did wrong in my attempt?
what I did in my solution was, after putting 0 in the units digit, I counted the possible choices for tens digit first rather than hundreds digit. Thus giving me 6 choices for the tens place as I omit 0. And 5 choices for hundreds...
How many 3 digit even numbers can be formed from 0, 1, 2, 3, 4, 5 and 6 with no repetition?
My attempt:
$\frac{5}{H} \times \frac{6}{T} \frac{0}{U} = $ 30 numbers ending with zero not including two digit numbers starting with zero$\frac{4}{H} \times \frac{6}{T} \frac{2}{U} = $ 24 numbers...
A certain mechanical part of a machine can be defective because it has one or more out of
three possible defects: insufficient tensile strength, a burr or a diameter outside of tolerance
limits. In a lot of 500 pieces
19 have tensile strength defect,
17 have a burr,
11...
Hello!
From what I understand when you know the roots of a certain polynomial we can use those roots to get the factored form a that polynomial.
Is the expression \left(x+\frac{5}{6}\right)\left(x-\frac{27}{16}\right) equivalent to $96x^2-82x-135$? And if it is how do we transform it to...