help please! Match the logarithmic function with its graph.IIIy1IIIIVy122(a)f(x) = log2(x)---Select--- :1X(b)f(x) = log2(-x)---Select--- +)X(c)f(x) = -log2(x)---Select--- +)X(d)f(x) = -log2(-x)---Select--- )X

Name: help please! Match the logarithmic function with its graph.IIIy1IIIIVy
Uploaded: 2024-03-20T07:07:37.000Z
Channel: Bartleby
Description: help please! Match the logarithmic function with its graph.IIIy1IIIIVy122(a)f(x) = log2(x)---Select--- :1X(b)f(x) = log2(-x)---Select--- +)X(c)f(x) = -log2(x)---Select--- +)X(d)f(x) = -log2(-x)---Select--- )X

This question is about application of graphs

Answered: Match the logarithmic function with its…

Math

Calculus

Match the logarithmic function with its graph. I II y y. 1 + 2 III IV y y 1 1 O| 2 Pl 2 f(x) = log2(x) ---Select--- +)X (a) (b) f(x) = log2(-x) ---Select--- +)X ++

Algebra & Trigonometry with Analytic Geometry

13th Edition

ISBN:9781133382119

Author:Swokowski

Publisher:Swokowski

Chapter5: Inverse, Exponential, And Logarithmic Functions

Section5.6: Exponential And Logarithmic Equations

Problem 44E

See similar textbooks

Similar questions

Find all x- and y-intercepts of graph of y = -3 +log2(x2 - x +2).
When a breeding group of animals is introduced into a restricted area such as a wildlife reserve, the population can be expected to grow rapidly at first but to level out when the population grows to near the maximum that the environment can support. Such growth is known as logistic population growth, and ecologists sometimes use a formula to describe it. The number N of deer present at time t (measured in years since the herd was introduced) on a certain wildlife reserve has been determined by ecologists to be given by the function below. (Round your answers down to the nearest whole number.) N = 12.35 0.01 + 0.54t (a) How many deer were initially on the reserve? deer(b) Calculate N(12).N(12) = deer (c) Express the number of deer present after 17 years using functional notation. N Calculate the number of deer present after 17 years. deer(d) How much increase in the deer population do you expect from the 12th to the 17th year? deer
When a breeding group of animals is introduced into a restricted area such as a wildlife reserve, the population can be expected to grow rapidly at first but to level out when the population grows to near the maximum that the environment can support. Such growth is known as logistic population growth, and ecologists sometimes use a formula to describe it. The number N of deer present at time t (measured in years since the herd was introduced) on a certain wildlife reserve has been determined by ecologists to be given by the function below. (Round your answers down to the nearest whole number.) N = 12.33 0.01 + 0.54t (a) How many deer were initially on the reserve? deer(b) Calculate N(12).N(12) = deer(c) Express the number of deer present after 17 years using functional notation. N Calculate the number of deer present after 17 years. deer(d) How much increase in the deer population do you expect from the 12th to the 17th year? deer
Find all x- and y-intercepts of graph of y = −3+log2 (x2-x+2)
Suppose that the number of bacteria in a certain population increases according to a continuous exponential growth model. A sample of 2100 bacteria selected from thispopulation reached the size of 2317 bacteria on two and a half hours. Find the hourly growth rate parameter.
Suppose that the number of bacteria in a certain population increases according to a continuous exponential growth model. A sample of 2400 bacteria selected from this population reached the size of 3058 bacteria in six hours. Find the hourly growth rate parameter.
Suppose that the number of bacteria in a certain population increases according to a continuous exponential growth model. A sample of 2500 bacteria selected from this population reached the size of 2947 bacteria in six hours. Find the hourly growth rate parameter. This is a continuous exponential growth model.
Suppose that a population grows according to a logistic model with carrying capacity 6500 and k = 0.0015 per year. If the initial population is 1000, write a formula for the population after t years.
Suppose that a particular pond can sustain up to 30,000 tilapia and that the undisturbed population of tilapia in this environment can be modeled according to the logistic model as dP/dt = 4(1 - P/30,000)P. Suppose that the farmer wishes to sell 15,000 fish per year. In this case, the harvest model will be constant. a. Following the constant harvest model, write an equation, involving a derivative, that governs the population of tilapia. b. What happens to the population if P = 5000? c. What happens to the population if P = 20,000? d. Find the two equilibria for this model.
2log x-1=log(x-1)
Why is the logarithmic function not defined for negative values of x, thesoftware can produce only the right branch?
The number of bacteria in a certain population increases according to a continuous exponential growth model, with a growth rate parameter of 13% per hour. An initial sample is obtained from this population, and after two hours, the sample has grown to 2633 bacteria. Find the number of bacteria in the initial sample. Round your answer to the nearest integer. Note: This is a continuous exponential growth model.And though the growth rate parameter is 13% per hour, the actual growth is not 13% each hour.