Question

Identify which of the following are examples of y as function of x, and give a...

Identify which of the following are examples of y as function of x, and give a brief explanation either analytically or graphically. For those that are not functions, provide a specific value of x where two (or more) values of y can be assigned.

a) 3x2-y=5

b) x2+y2=4

c) y=5e-3x

d) x=square root y-1

e) sin y=x

Homework Answers

Know the answer?
Your Answer:

Post as a guest

Your Name:

What's your source?

Earn Coins

Coins can be redeemed for fabulous gifts.

Not the answer you're looking for?
Ask your own homework help question
Similar Questions
Identify which of the following are examples of y as function of x, and give a...
Identify which of the following are examples of y as function of x, and give a brief explanation either analytically or graphically. For those that are not functions provide a specific value of x where two or more values of y can be assigned. a. 3x2-y=5 b. X2+y2=4 c. Y=5e-3x d. X=√Y-1
1) What is a function? Give two examples 2) Solve x2−4=0 factorize 3) Graph following line...
1) What is a function? Give two examples 2) Solve x2−4=0 factorize 3) Graph following line y= -3x+1 4) Find the domain of following functions y= x3+x2−5x+10 Y=5X−1 5) Find the following limits limn→∞  n32n3    limn→2    1000n    Please provide all the steps!
4. For the function g(x)= 3x+3 /x2-3x-4, find any x-values where g is discontinuous. Identify each...
4. For the function g(x)= 3x+3 /x2-3x-4, find any x-values where g is discontinuous. Identify each discontinuity as a jump, removable (point), or infinite discontinuity. Kindly show all working. 5. Find y'. y=3x2-14x+42. Kindly show all working. 6. Find h'(x). h(x)=tan (pi x2). Kindly show all working.
Suppose X and Y are continuous random variables with joint density function fX;Y (x; y) =...
Suppose X and Y are continuous random variables with joint density function fX;Y (x; y) = x + y on the square [0; 3] x [0; 3]. Compute E[X], E[Y], E[X2 + Y2], and Cov(3X - 4; 2Y +3).
1. Find the point on the curve y = x2 that is closest to (0, 5)....
1. Find the point on the curve y = x2 that is closest to (0, 5). 2. Find the function f(x),iff′′(x)=sinx+x and f(0)=f(π)=0. 3. Find derivatives of the following functions. a) arcsin( square root 3x)
Find the minimum and maximum values of the function f(x,y)=x2+y2f(x,y)=x2+y2 subject to the given constraint x4+y4=2x4+y4=2....
Find the minimum and maximum values of the function f(x,y)=x2+y2f(x,y)=x2+y2 subject to the given constraint x4+y4=2x4+y4=2. (The minimum is not not zero, DNE, or NONE, I have tried all of those)
find the amplitude of y= -4 sin (3x + pie). find the period of y= 3csc...
find the amplitude of y= -4 sin (3x + pie). find the period of y= 3csc 2/3 x find the phase shift of the function y= -5 sin (2x - pie/2) find the exact value of the real number y. Use radian measure y= csc^-1 (2). give the degree measure of theta use trig chart. theta = cos ^-1 (square root 2/2) use a calculator to give the value in degrees. sin^-1 (-0.4848) use a calculator to give the real...
Consider the following five utility functions. G(x,y) = x2 + 3 y2 H(x,y) =ln(x) + ln(2y)...
Consider the following five utility functions. G(x,y) = x2 + 3 y2 H(x,y) =ln(x) + ln(2y) L(x,y) = x1/2 + y1/2 U(x,y) =x y W(x,y) = (4x+2y)2 Z(x,y) = min(3x ,y) In the case of which function or functions can the Method of Lagrange be used to find the complete solution to the consumer's utility maximization problem? a. H b. U c. G d. Z e. L f. W g. None.
can someone give me a brief clear explanation as to why (∃x)(∀y) P(x,y) and (∀y)(∃x)P(x,y) would...
can someone give me a brief clear explanation as to why (∃x)(∀y) P(x,y) and (∀y)(∃x)P(x,y) would have different truth values? please can you type the answer not write it in a picture.
A mountain are described with the following function f(x,y) = 3 – 3x2 + 3y2 -...
A mountain are described with the following function f(x,y) = 3 – 3x2 + 3y2 - x4 – y4 and are defined: Df = {(x,y) ∈ R2 | 3 – 3x2 + 3y2 - x4 – y4 ≥ 0} Calculate (x,y,z)-coordinates where there is a flat surface. How can you se immediately that (0,0,3) are one of those points. }