SC

Sher Choudary

College of Staten Island of the City University of New York

Biography

Sher has not yet added a biography.

Education

BS Physics
College of Staten Island of the City University of New York

Educator Statistics

Numerade tutor for 2 years
0 Students Helped

Topics Covered

Mastering Motion: Achieving Efficiency Along a Straight Line
Mastering Newton's Laws: Tips for Applying Them Effectively

Sher's Textbook Answer Videos

1

Sher's Quick Ask Videos

01:24
Calculus 3

Work out the two-dimensional metric tensor for the coordinates p and q given by p = √(xy), q = √(x^2/y^2).

02:45
Calculus 1 / AB

02:11
Intro Stats / AP Statistics

3. What correct model
3.1 Yt = Yt-1 + Zt - Zt-1 / 23
a) ARIMA (1,0,1)
b) ARIMA (2,0,2)
c) ARIMA (0,1,1)
d) This is not ARIMA model

3.2 yt = 0.5yt-1 + 0.3yt-2 + Zt - 0.1zt-2 - 0.4zt-2
a) ARIMA (1,0,1)
b) ARIMA (2,0,2)
c) ARIMA (0,1,1)
d) This is not ARIMA model

3.3 yt-1 = 0.5yt-2 + 0.1zt-1 + 0.2zt-2
a) ARIMA (1,0,1)
b) ARIMA (2,0,2)
c) ARIMA (0,1,1)
d) This is not ARIMA model

3.4 yt = 0.2yt-2^2 + zt - 0.1zt-1
a) ARIMA (1,0,1)
b) ARIMA (2,0,2)
c) ARIMA (0,1,1)
d) This is not ARIMA model

02:13
Calculus 1 / AB

Find general and singular solutions of the y - y'x = (y')^3 Clairaut differential equation.

03:00
Probability

Consider the coupon collecting problem where there are $m$ distinct types of coupons, and each new coupon collected is type $j$ with probability $p_{j}$, $\sum_{j=1}^{m} p_{j}=1 .$ Suppose you stop collecting when you have a complete set of at least one of each type. Show that
$$
P\{i \text { is the last type collected }\}=E\left[\prod_{j \neq i}\left(1-U^{\lambda_{j} / \lambda_{i}}\right)\right]
$$
where $U$ is a uniform $(0,1)$ random variable.

01:50
Calculus 3

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