What is the slope of a trend line that passes through the points (1, 3) and (10, 25)?

Answers

Answer 1
Answer:

Answer:

slope of a trend line that passes through the points (1, 3) and (10, 25) is  (22)/(9)

Step-by-step explanation:

Formula of slope(m) for two points is given by:

\text{Slope}(m) = (y_2-y_1)/(x_2-x_1)

Given the two points:

(1,3) and (10, 25)

Substitute these points in the given formula we have;

m = (25-3)/(10-1)

Simplify:

m = (22)/(9)

Therefore, the slope of a trend line that passes through the points (1, 3) and (10, 25) is  (22)/(9)


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According to a survey, 67.5% of Californians prefer hot weather over cold weather. Let X = number of Californians in a sample of 19 who prefer hot weather over cold weather. Then, the probability that at least 16 Californians prefer hot weather over cold weather can be calculated by using the cumulative binomial probability formula. Let X = the number of Californians in a sample of 19 who prefer hot weather over cold weather.

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Answers

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The number of cell phones sold by a store on consecutive days of a month is shown below:25, 13, 16, 34, 13, 31, 16, 34, 19, 22, 13, 28, 19, 16, 22, 16, 13, 16, 13, 16

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Answers

B. Put another dot on 16

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Answers

Step-by-step explanation:

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Answers

Answer:

y =  -  (3)/(20) x + 900  \n  \n y =  -  (20)/(3) x + 6000

Step-by-step explanation:

\n part \: a. \:( food \: expenses) \n to \: solve \: these \: problems \: we \: surmone  \n \: the \: following \: laws :  \to \nm  =  ( y_(2) -y_(1)  )/(x_(2) - x_(1))  =  (815 - 812)/(390 - 410)  =  -  (3)/(20)  =  - 0.15 \n the \: general \: slope \:i ntercept \: form \: is :  \n y = mx + c \n to \: find \: c \: lets\: insert \: any \: two \: pairs \: for \: x \: and \: y \to \n 812 =  -  (3)/(20) (410) + c \n 16,240 =  - 3(410) + 20c \n c =  (1747)/(2)  \n c = 873.5 \n  \n therefore \: y =  -  (3)/(20) x + 900 \: (i.e \: to \: he \: nearest \: thousand). \n  \n \n part \: b. \: (medical \: expenses) \n to \: be \: able \: to \: solve \: these \: problems \: we \: surmone  \n \: the \: following \: laws :  \to \nm  =  ( y_(2) -y_(1)  )/(x_(2) - x_(1))  =  (390 - 410)/(815 - 812)  =  -  (20)/(3)  =  - 6.667 \n the \: general \: slope \:i ntercept \: form \: is :  \n y = mx + c \n lets \: find \: c \: by \: insert \: any \: two \: pairs \: for \: x \: and \: y \to \n 410 =  -  (20)/(3) (812) + c \n 1230 =  - 20(812) + 3c \n c =  (17470)/(3)  \n c = 5823.3333 \n  \n therefore \: y =  -  (20)/(3) x + 6000 \: (i.e \: to \: he \: nearest \: thousand). \n  \n

Answer:

y= -3/20x+90

y= -20/3x+6000

Step-by-step explanation:

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