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Examine the data below for a stalk of corn.

logarithmic regression
Use logarithmic regression to find an equation of the form y = a + b ln(x) to model the data.

a =
b =

Examine The Data Below For A Stalk Of Corn Logarithmic Regression Use Logarithmic Regression To Find An Equation Of The Form Y A B Lnx To Model The Data A B class=

Sagot :

Answer:

a = -76.204

b = 37.673

Last part is B. 51

MrRoyal

The logarithmic regression equation for a stalk of corn is y = -76.2 + 37.8 ln(x)

What are regression equations?

Regression equations are used to determine the relationship between the variables of a scatter plot dataset

Below are the steps to determine the logarithmic regression equation

To determine the logarithmic regression equation, we make use of a graphing calculator with the following calculation summary:

  • Mean of x = 17.55
  • Mean of y = 31.75
  • Correlation coefficient r = 0.99133
  • A = -76.2
  • B = 37.8

A logarithmic regression equation, is represented as:

y = A + B ln(x)

Substitute the values of A and B in y = A + B ln(x)

y = -76.2 + 37.8 ln(x)

Hence, the logarithmic regression equation is y = -76.2 + 37.8 ln(x)

Read more about logarithmic regression equation at:

https://brainly.com/question/732489

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