Question

During the coronavirus pandemic, the number of cases has been modeled by the function y=e^-t2(where t...

During the coronavirus pandemic, the number of cases has been modeled by the function y=e^-t2(where t is over 60 days). Use the second derivative to find the t value of the point of inflection in the second quadrant.

Math   Calculus   
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
6. Then number of infected individuals in a population can be modeled with the following function:...
6. Then number of infected individuals in a population can be modeled with the following function: 20 I(t) = 10 − √ t, where t is measured in days. (a) Using linear approximation, estimate the number of in- fected individuals at time t = 18. You should linearize around the point t = 16. (b) Starting at t = 16, use linear approximation to estimate the number of newly infected individuals over the next 0.5 days.
Given the function h(x)=e^-x^2 Find first derivative f ‘ and second derivative f'' Find the critical...
Given the function h(x)=e^-x^2 Find first derivative f ‘ and second derivative f'' Find the critical Numbers and determine the intervals where h(x) is increasing and decreasing. Find the point of inflection (if it exists) and determine the intervals where h(x) concaves up and concaves down. Find the local Max/Min (including the y-coordinate)
Consider the function f(x)= x3 x2 − 4 Express the domain of the function in interval...
Consider the function f(x)= x3 x2 − 4 Express the domain of the function in interval notation: Find the y-intercept: y= . Find all the x-intercepts (enter your answer as a comma-separated list): x= . On which intervals is the function positive? On which intervals is the function negative? Does f have any symmetries? f is even;f is odd;    f is periodic;None of the above. Find all the asymptotes of f (enter your answers as equations): Vertical asymptote (left): ; Vertical...
Exponential Model: P(t) = M(1 − e^−kt) where M is maximum population. Logistic Model: P (t)...
Exponential Model: P(t) = M(1 − e^−kt) where M is maximum population. Logistic Model: P (t) = M / 1+Be^−MKt where M is maximum population. Scientists study a fruit fly population in the lab. They estimate that their container can hold a maximum of 500 flies. Seven days after they start their experiment, they count 250 flies. 1. (a) Use the exponential model to find a function P(t) for the number of flies t days after the start of the...
Use the model below to answer the following questions y(t) = a × e kt where...
Use the model below to answer the following questions y(t) = a × e kt where y(t) is the value at time t, a is the start value, k is the rate of growth (> 0), or decay (< 0), t is the time. The half-life of radium−226 is 1590 years, Suppose there are 52 mg radium−226 at the beginning (1) Find the mass after 1000 years correct to the nearest milligram. (2) When will the mass be reduced to...
For the function f(x,y)=x^3+y^3-3xy-ln(r)-e^c+t You find that at the point (2,4) the value of the function...
For the function f(x,y)=x^3+y^3-3xy-ln(r)-e^c+t You find that at the point (2,4) the value of the function is 50 f(2,4)=50 Suppose you were to estimate the values of the following points: A = （1.997，4.003） B = （2.004，3.996） C = （2.000，3.997） D = （1.996，4.000） At which point(s),would you expect (without calculation) the value of the function be larger than f (2,4) = 50? Also provide a quick (one line) explanation of why you would expect the value to be larger than 50.
Consider the initial value problem 2y′′+11y′+5y=aδ(t−1), y(0)=y′(0)=0 , where δ denotes the impulse function. Suppose that...
Consider the initial value problem 2y′′+11y′+5y=aδ(t−1), y(0)=y′(0)=0 , where δ denotes the impulse function. Suppose that the solution of this initial value problem satisfies y(3)=(e^9−1)/e^10. Find the value of a.
Consider the following function. g(x, y)  =  e− 4x^2 + 4y^2 + 8 √ 8y (a)...
Consider the following function. g(x, y)  =  e− 4x^2 + 4y^2 + 8 √ 8y (a) Find the critical point of g. If the critical point is (a, b) then enter 'a,b' (without the quotes) into the answer box. (b) Using your critical point in (a), find the value of D(a, b) from the Second Partials test that is used to classify the critical point. (c) Use the Second Partials test to classify the critical point from (a). A) Saddle...
A projectile motion (i.e. cannon) can be modeled via the following equations: x=u cos⁡θ t y=-0.5...
A projectile motion (i.e. cannon) can be modeled via the following equations: x=u cos⁡θ t y=-0.5 g t^2+u sin⁡θ t Where: x: Position of the cannonball after t seconds in the x-direction (meters) y: Position of the cannonball after t seconds in the y-direction (meters) u: Initial velocity of the cannonball (meters per second) g: Acceleration due to gravity (meters per second squared) t: Time (seconds) In this question, we are trying to see the effects of the angle ϴ...
Calculate the Y values corresponding to the X values given below. Find the critical values for...
Calculate the Y values corresponding to the X values given below. Find the critical values for X for the given polynomial by finding the X values among those given where the first derivative, dy/dx = 0 and/or X values where the second derivative, d­2y/dx2 = 0.    Be sure to find the sign (+ or -) of dy/dx and of d2y/dx2 at all X values. Reference Lesson 13 and the text Appendix A (pp 694 – 698), as needed. Using the...
ADVERTISEMENT
Need Online Homework Help?

Get Answers For Free
Most questions answered within 1 hours.

Ask a Question
ADVERTISEMENT