In an area of the Midwest, records were kept on the relationship between the rainfall (in inches) and the yield of wheat (bushels per acre). The data for a 9 year period is given in the table. The equation of the line of best fit for this data is y = 47.3 + 0.78x. How many bushels of wheat per acre can be predicted if it is expected that there will be 17 inches of rain?

Answers

Answer 1
Answer:

Answer:

Step-by-step explanation:

Given: Data is in terms of rainfall (in inches) and Yield of wheat (bushels

           per acre)

           Equation of Best fit line for 9 year of data is Y = 47.3 + 0.78X

To find: Bushels of wheat per acre when 17 inches of rain expected.

Given problem is of Regression analysis as we are given with best fit line.

From the Equation of  Best fir line we can conclude that it is equation of line Y on X because when put value of X we get value of Y.

From Given Data, let say X be Rainfall length and Y be Yield of wheat.

So, to find the  Bushels of wheat (yield) when 17 inches of rainfall is expected.

we put value X = 17 in given equation.

⇒ Y = 47.3 + 0.78 × ( 17 )

⇒ Y = 47.3 + 13.26

⇒ Y = 60.56

Therefore, 60.56 bushels of wheat per acre can be predicted if 17 inches of rain is expected.

Answer 2
Answer: Assuming x is the rainfall, you simply plug in 17 for x and solve for y.  

47.3 + .78(17)
= 47.3 + 13.26
= 60.56

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Someone who is good at math and know the answer ?

Differentiate. y=ln (17-x)

Answers

We have to use the chain rule's

f(x)=ln(17-x)

f[g(x)]=ln[g(x)]

therefore

f(u)=ln(u)

and

u=g(x)=17-x

them we have

f'(x)=f'(u)*g'(x)

f'(u)=(1)/(u)

g'(x)=-1

f'(x)=f'(u)*g'(x)

f'(x)=(1)/(u)*(-1)

f'(x)=-(1)/(u)

\boxed{\boxed{\therefore~f'(x)=-(1)/(17-x)}}
y'=(17-x)'\cdot (1)/(ln(17-x)) =- (1)/(ln(17-x)) \n\n \ \ and\ \ \ D: \ 17-x > 0\ \ \ \Rightarrow\ \ \ x<17\ \ \ \Rightarrow\ \ \ D=(17;+\infty)

Help!!! Will give brainliest!!

Answers

the sum of three angles of a triangle adds up to 180 degrees. In this problem, you are given two angles.

x+(2x+15)+the measure of angle Q should equal 180.

Since everything is addition, the parenthesis can be removed.

x+2x+15+Q=180. This can then be simplified to 2x+15+Q=180. Subtract 15 from both sides to get 2x+Q=165. Divide both sides by two to get the x by itself. x+Q=82.5.

Unfortunately I don't really know what to do from here, but I hope it helped at least a little.

Define parallelogram

Answers

A parallelogram is a four-sided plane rectilinear figure with parallel opposite sides.

Hope this helped :)
Hello,

A parallelogram is a quadrilater having a center of symmetry.

3x+2 = 6x-13 what is x

Answers

Step-by-step explanation:

3x + 2 = 6x - 13

3x - 6x =  - 13 - 2

- 3x =  - 15

x =  (15)/(3)

x = 5

Answer:

x = 5

Step-by-step explanation:

Isolate x:

3x + 2 = 6x - 13

Subtract 3x from both sides:

2 = 3x - 13

Add 13 to both sides:

15 = 3x

Divide each side by 3:

5 = x

What is the product of 4xy and y2 + 2x?4xy 3 + 4xy
4xy 2 + 8x 2y
4xy 3 + 8x 2
4xy 3 + 8x 2y

Answers

The product of 4xy and y² + 2x can also be written as
4xy(y² + 2x)

When we have brackets like this, we multiply whatever is left of the brackets by everything inside.

1) 4xy multiplied by y²
    4xy x y² = 4xy³

2) 4xy multiplied by 2x
    4xy x 2x = 8x²y

3) Add together 4xy³ and 8x²y 
    4xy³ + 8x²y

If c is the midpoint of segment ab and ab = 20, what is ac? a.5 b.10 c.20 d.40

Answers

Answer:

b

Step-by-step explanation:

given that c is the midpoint of segment ab and ab = 20

Then ac is one half of ab

ac = (1)/(2) × 20 = 10

Final answer:

In Geometry, a midpoint divides a line segment into two equal parts. So, if C is the midpoint of line segment AB with a total length of 20 units, the length of segment AC is 10 units.

Explanation:

The subject of this question is in the area of Geometry, specifically, it's about understanding the concept of a midpoint in a line segment. In a line segment AB, if C is the midpoint, it divides the line segment AB into two equal parts. So, if the total length of AB is 20 units, then the lengths of AC (from A to C) and BC (from B to C) are both equal to half of the total length. Hence, the length of segment AC is

10 units

. This is the concept of a midpoint which divides any given segment into two halves.

Learn more about Midpoint here:

brainly.com/question/33812804

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