An object shot into the air from a position on the edge of a cliff next to the sea moves so that its height above sea level at time t seconds is given by the formula s(t) =-16t^2 + 80t +96 where s is
I really, really dont get this stuff.
The equation is -3m^2+48n^2
The ^ stands for to the power of (since I cant actually make it go up...).
I know to make it:
-1(3m^2-48n^2)
To take out the n
(n+k) is the successor of (n+k)-The successor to any natural number is defined to be that number obtained by adding 1 to the natural number in question.
Thus k +1 is the successor to the number k, and
I have f(x) = x^2/(1+x^3)
I got the summation of
sigma( n= 0 to infinity) (-1)^x (x^(3n+2))
how do I find the interval of convergence for that? I only learned that the ratio test only apply in sit
Im doing this question as part of some AS Maths revision, and keep getting -10 although apparently the answer is -3.
The remainder when 2x^3 + ax^2 + 4 is divided by x-2 is five more than when it is
this is one of the questions on my take home test i need help. please help me.-By combine Im guessing you mean subtraction, because no other simple operation makes sense.
x * y = 1640
x + 1 = y
x(x+
What type of graph would you use for this?
What type of graph would best show the growth in the numbers of people owning cell phones from 2000 to 2007?
A. line graph
B. double-bar graph
C. circle grap
Original Problemln(x/2)+ln(x+2)=7
Got through the first few steps, stuck on what to do next at
x^2+2x=2e^7
(just simplify, in terms for x)-x^2+2x=2e^7
Rewrite in standard form:
x^2 + 2x - 2e^7 = 0
Constant coefficient?
g(x)=4x^5+7x-5/9x^4-Yes, its a polynomial. The degree is just the highest exponent of the polynomial so in this case, its 5 because of 4x^5. The leading coefficient is the numbe
Suppose that f(x) = ax + b, where a and b are real numbers.Given that
f(f(f(x))) = 8x + 21, what is the value of a and b?
Steps please-a(a(ax + b) + b) + b = 8x + 21
a((a^2)x + ab) + b) + b = 8x +
Im not too sure how to do this:
find the coordinates of the vertices of each figure after the given transformation.
11. rotation 180 degrees about the origin.
E(2, -2), J(1, 2), R (3,3) S (5,2)
12.
So this question has been bugging me, this is my answer and all I got was a why not? marked in red at the end.
We never accept the null because our goal is to reject it. With sufficient evidence we a
Let f(z) be entire and let |f(z)| ≥ 1 on the whole complex plane. Prove that f
is constant-Just consider 1 / f(z), and use Liouvilles theorem.
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I tried Liouvilles thereom but that only applies