Question

1. Determine a formula for the exponential function of the form y=C·b^x that passes through the...

1. Determine a formula for the exponential function of the form y=C·b^x that passes through the points (?1, 4) and (2, 256). If necessary, round the value of b to one decimal place.

A)

y=4·64^x
B)

y=4·8^x
C)

y=16·8^x
D)

y=4·84^x
E)

y=16·4^x
Math   Algebra   
0 0
Add a commentTranscribed image text
Next >

Homework Answers

Answer #1

0 0
Know the answer?
Your Answer:

Post as a guest

Your Name:

What's your source?

Earn Coins

Coins can be redeemed for fabulous gifts.

Log In

Sign Up

Not the answer you're looking for?
Ask your own homework help question
Similar Questions
Find a formula for a curve of the form y = e − ( x −...
Find a formula for a curve of the form y = e − ( x − a ) 2 / b for b>0 with a local maximum at x=2 and points of inflection at x=−1 and x=5
Find a solution of x dy dx = y2 − y that passes through the indicated...
Find a solution of x dy dx = y2 − y that passes through the indicated points. (a) (0, 1) y = (b) (0, 0) y = (c) 1/ 3 , 1 /3 y = (d) 2, 1/ 8 y =
5.1.8 Determine the value of c that makes the function f(x, y) = c(x + y)...
5.1.8 Determine the value of c that makes the function f(x, y) = c(x + y) a joint probability density function over the range 0 < x < 3 and x < y < x + 2. c = (give the exact answer in the form of fraction) Determine the following. Round your answers in a-f to four decimal places. a. P(X < 1, Y < 2) = b. P(1 < X < 2) = c. P(Y > 1) =...
A delivery truck is purchased new for $58,000. Write a linear function of the form y...
A delivery truck is purchased new for $58,000. Write a linear function of the form y = mt + b to represent the value y of the vehicle t years after purchase. Assume that the vehicle is depreciated by $6580 per year. Suppose that the vehicle is depreciated so that it holds 70% of its value from the previous year. Write an exponential function of the form y = V0bt, where V0 is the initial value and t is the...
Consider the following exponential probability density function. f(x) = (1)/(5)e−x/5    for x ≥ 0 (a) Write...
Consider the following exponential probability density function. f(x) = (1)/(5)e−x/5    for x ≥ 0 (a) Write the formula for P(x ≤ x0). (b) Find P(x ≤ 3). (Round your answer to four decimal places.) (c) Find P(x ≥ 5). (Round your answer to four decimal places.) (d) Find P(x ≤ 7). (Round your answer to four decimal places.) (e) Find P(3 ≤ x ≤ 7). (Round your answer to four decimal places.)
Let X be an Exponential random variable with mean 1. Find the density function for Y...
Let X be an Exponential random variable with mean 1. Find the density function for Y = {X}^0.5. Evaluate the density function (to 2 d.p.) of Y at the value 1.4.
Determine the exponential regression of the data below using either a calculator or spreadsheet program. Round...
Determine the exponential regression of the data below using either a calculator or spreadsheet program. Round the values in the regression equation to one decimal place. Then, estimate the x value when the y value is 14.7. Round your answer to one decimal place. (1.6,1.9),(2.5,3.6),(3.7,6.8),(4.1,7.3),(5.2,8.9),(6.7,10)
Let X have an exponential distribution with mean of 1. Consider the transformation Y = exp(-X),...
Let X have an exponential distribution with mean of 1. Consider the transformation Y = exp(-X), and determine the density function of Y. a. y b. 1 c 1/y
The function f(x) = loga(x2) has a tangent line when x = 1 that passes through...
The function f(x) = loga(x2) has a tangent line when x = 1 that passes through the point (2, 1/ln(5)). What is the value of a
1. Calculate the total differential for the given function. G(x,y) = e^5x ·ln(xy + 1) 2....
1. Calculate the total differential for the given function. G(x,y) = e^5x ·ln(xy + 1) 2. Apply the Second Derivative Test to the given function and determine as many local maximum, local minimum, and saddle points as the test will allow. F(x,y) = y^4 −7y^2 + 16 + x^2 + 2xy
ADVERTISEMENT
Need Online Homework Help?

Get Answers For Free
Most questions answered within 1 hours.

Ask a Question
ADVERTISEMENT