If you could, please show me how to acquire the answer with a walk-through so that I can do the other problems like this. Thanks!
For an arithmetic sequence, let a2 = 15 and a10 = 10
Find: d, a1-In
30, or 3 minutes. If the two are the same, and you brush your teeth for one, you are also brushing your teeth for the other at the same time.
Beyond that, your question makes no sense, could you try
Find the sum of the first 200 even positive integers by using the Arithmetic Sum Formula.?
So whenever I do this problem I get some huge number that I know isnt the right answer. Can someone explain h
many different passwords are possible if digits and letters CAN be repeated.
Please help me with this math problem. Im not exactly how to solve this.-You multiply 9x10x10x26x26 which equals 608400.
I am totally lost on this question...any kind of help would be very appreciated!-y = 9 * (1/5)^x
take the logarithm
log y = log 9 + x*log (1/5)
since log(1/5) is a negative number, as x increases in
(3x-9) over (x^2 - 6x +9)
please simplify and show how it is done-==> (3x - 9) / (x^2 - 6x + 9)
==> 3(x - 3) / (x - 3)(x - 3)
==> 3 / (x - 3) .... with or without brackets
A television was marked $94,640 to yield a 30% profit. How much should it be sold to yield a 10% profit?-If X is the cost only of the TV, then
94,640=X+0.3X
94640=1.3X
Divide both sides by 1.3 to get
A=1/2(Sqrt20)(Sqrt45)-A = 1/2 sqrt (4*5*9*5)
A = 1/2 * 2*3*5
A = 15-A = 1/2(√20)(√45)
Find factors of radicals which are perfect squares
A = 1/2(√4*5)(√9*5)
Take square roots
A = 1/2*2√5*3√5
multiply
Please help me, I dont want to fry on Friday!-Because the Gods knew that Rebecca Black would sing a song about Friday. And as a revenge for this awefull song they want people to eat fried snacks as a
Find the vector equation of the plane containing the point A(1, -2, 7) and the z-axis.
Answer: r = (1, -2, 7) + s(0, 0, 1) + t(1, -2, 6)
i dont get which direction vectors you use... Im getting conf
Annette is late for work once every 3 days. Glenda her assistant is late for work once every 4 days. What is the probability that:
A) they are both on time?
B) Only one of them is on time?
Please ans