1. Let T = {(1, 2), (1, 3), (2, 5), (3, 6), (4, 7)}. T :...
1. Let T = {(1, 2), (1, 3), (2, 5), (3, 6), (4, 7)}. T : X ->
Y. X = {1, 2, 3, 4}, Y = {1, 2, 3, 4, 5, 6, 7}
a) Explain why T is or is not a function.
b) What is the domain of T?
c) What is the range of T?
d) Explain why T is or is not one-to one?
For 6-7, convert the C code to equivalent MARIE code. You may
reference literal values using...
For 6-7, convert the C code to equivalent MARIE code. You may
reference literal values using an immediate datum mode as in #1, or
assume the value is in a variable of the same name (e.g., one).
6) scanf(“%d”, &x);
z=0;
for(i=0;i<x;i++)
scanf(“%d”, &y);
if(y==0) z++;
}
printf(“%d”, z);
Using R and the data in the table below, perform the regression
of D on C...
Using R and the data in the table below, perform the regression
of D on C (i.e., report the regression equation).
Hint: The code to enter the vectors C and D into R is: C <-
c(3, 6, 8, 9, 1, 3) D <- c(2, 7, 5, 4, 0, 4)
C
D
3
2
6
7
8
5
9
4
1
0
3
4
You must figure out how to obtain the regression equation from
R. Enter the code below...
Let c be the path given by c(t) = (2t, t^2, ln(t)) for t > 0....
Let c be the path given by c(t) = (2t, t^2, ln(t)) for t > 0.
Set up the integral that yields the arclength of c between the
points (2, 1, 0) and (4, 4, log2). I know how to set up the inner
part of the integral but I dont know how to find the bounds for the
integral. If you want to skip the part where you set up the
integral and just show me how to find...
1. Let u(x) and v(x) be functions such that
u(1)=2,u′(1)=3,v(1)=6,v′(1)=−1
If f(x)=u(x)v(x), what is f′(1). Explain...
1. Let u(x) and v(x) be functions such that
u(1)=2,u′(1)=3,v(1)=6,v′(1)=−1
If f(x)=u(x)v(x), what is f′(1). Explain how you arrive at your
answer.
2. If f(x) is a function such that f(5)=9 and f′(5)=−4, what is the
equation of the tangent line to the graph of y=f(x) at the point
x=5? Explain how you arrive at your answer.
3. Find the equation of the tangent line to the function
g(x)=xx−2 at the point (3,3). Explain how you arrive at your
answer....