x^2 + 5x + 10 = 0
(x + 5/2)^2 + 15/4 = 0
x = 1/2(-5 - i√15)
x = 1/2(-5 + i√15)-The only way to solve this using the square root property is to complete the square.
By completing the square, we have:
How many years will it take to earn $75,000 dollars.-A = P(1 + (r/n))^(nt)
75000 = 25000(1 + (.06/12))^12t
3 = 1.005^12t
ln 3 / ln 1.005^12 = t
18.355942271967703859009575555457 = t
18.36 years-18yea
Evaluate the following definite integral:
∫ (xe^(-x^2))dx
Note: ∫(a=0, b=1)
Any and all help is much appreciated! Thanks so much in advance!-∫ (xe^(-x^2))dx from 0 to 1
let x^2 = t, when x = 0, t
The question is
∫ (dx) / [ √(9x^2 + 4) ].
If you know anything about this, I will spare myself some time and just skip to my problem...
I end with the answer
(1/3) ln [|√(9x^2 + 4) +3x| / 2] + C
Ap
please help with lots of details explaining why you did what you did. greatly appreciate it, thanks-factoring is basically the question instead of the answer. when it says to factor something, you are
How do you work this problem?-17w+40=8w^2+5w-first i put all the ws on the same side by adding 17w to 5w
so 8w²+22w=40 ( i switched the sides around, personal preference)
then subtracted 40
8w²+22w-4
From 0 to 2.Integral of the absolute value of (x+3)^(1/2)-2xdx
My instinct says (2/3)(x+3)^(3/2) - 2x^2 /2.But I think that would be wrong?-we should note that the function is 0 at x = 1 , > 0 on [0,
Evaluate the following indefinite integral:
∫ ((e^x) / ((e^x) +1))dx
Any and all help is much appreciated! Thanks so much in advance!-Substitution works. Let u = e^x + 1. du = e^x dx. Integral beco
One card is selected at random from a deck of cards. Determine the probability that the card is a jack or an ace.1/21/262/133/131/13-Im assuming there are no jokers.
4 jacks
4 aces
52 cards
(4+4)/52
Can you explain clearly? I feel like I should know but I cant seem to grasp it.
http://i51.tinypic.com/2v0zvno.gif-Okay, so these two triangles are similar.
Their side lengths are proportional, so if
I think the answer is either KITE or else RHOMBUS, but Im not sure which one.
Help!
Thanks!-Kite is the best answer.
Youre correct that both kites and rhombi have perpendicular diagonals (as do squar
Ok... so I think I row reduced this matrix properly:
5x_1 + (3-i)x_2 = 0
(-3-i)x_1 - 2x_2 = 0
to
5x_1 + (3-i)x_2 = 0
0x_1 + 0x_2 = 0
Im really having trouble finding an eigenvector for this matrix.
I am trying to re-learn geometry and it isnt going so well. I remember the RULES but I dont know how to apply them. This one is giving me trouble:
http://i55.tinypic.com/nd09c6.gif
I have to use the