Find y: if y= (ln x) ^ sin x
Please can anyone help? I have posted this before and one person ignored the ( ^ ) sign. Another person doesnt think that (^ sin x) can be possible and that sin x cannot
Two men lived at the top of a cliff of height 200 meters. The base of the cliff was 400 meters from a neighbouring village. One man climbed straight down the cliff and walked to the village. The other
well if you calculate sin75 with a pencil and paper: sin75= sin(45+30) = (sin45 * cos 30) - (sin30 * cos45) which equals 0.2589.
but if you plugged the numbers directly into the calculator: sin 75 you
How is this theory incorrect other than the turtle explanation?-Zenos paradox starts out from the assumption that you can divide space forever. In reality, I think that quantum mechanics tells us it i
If H is a subgroup of G, then by the centralizer C(H) of H we mean the set {x in G | xh = hx all h in H} Prove that C(H) is a subgroup of G.-For h ∈ H we have
eh = h = he
⇒ the identity element e ∈ C(
Suppose that x=x(t) and y=y(t) are both functions of t. If
y^2+xy−3x=29,
and dy/dt=−3 when x=−5 and y=−2, what is dx/dt?
Not sure how to this question. Thanks!-The given function is
y^2+xy−3x=29
di
1)the first set of 2 curves is y=x^2 and y=x+2
2) second set of curves is y=e^-x and y=lnx correct to 3 decimal places
i just really need to know how to do this as it starts off with finding the gradi
Your task is to derive the equation for the distance between a point and a line using the method of Lagrange Multipliers. Use Lagrange Multipliers to establish the formula D=(|ax_0+by_0-d|)/(Sqrt(a^2+
GRE scores are normally distributed with a mean μ = 500 and a standard deviation of σ = 100. A sample of size n = 25 is drawn from this distribution.
What is the first quartile of the sampling distri
Could you please show a full general proof checking for identity, closed, inverse and so on
PLEASE HELP AND SHOW WORKING !!!! :)-to make thing clear, i will assume in the following:
z = a+bi, where a
A private plane and a commercial plane take off from an airport at the same time for a city 720 miles away. The rate of the private plane is 180 miles per hour less than that of the commercial plane.
Q1) When you take the 1st derivative of a function. What does that tell you?
Q2) Likewise, when you take the 2nd derivative of the very same function, what does that tell you?
Q3) I know usually whe
You are given:
(1). n|m
(2). a ≡ b (mod m)
From (1), there exists some integer x such that m = xn.
From (2), there exists some integer y such that (a-b) = ym.
Therefore, (a-b) = yxn, and so:
There