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Wittaler [7]
3 years ago
13

Graph the line that passes through the given point and has the given slope m.

Mathematics
1 answer:
Firdavs [7]3 years ago
5 0

Answer:

The line equation is:

  • y=-\frac{1}{4}x+9

Step-by-step explanation:

Given

  • The point = (4, 8)
  • m = -1/4

We know that point-slope form of the line equation is

y-y_1=m\left(x-x_1\right)

where

  • m = slope
  • (x₁, y₁) = point

substituting the values m = -1/4 and the point (4, 8)

y-y_1=m\left(x-x_1\right)

y-8=\frac{-1}{4}\left(x-4\right)

Add 8 to both sides

y-8+8=\frac{-1}{4}\left(x-4\right)+8

y=-\frac{1}{4}x+9

Thus, the line equation is:

  • y=-\frac{1}{4}x+9
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The parallelogram shown below has an area of 84 units squared find the missing length
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S) Suppose that a local second hand store is selling grab bags for $20 each in order to get rid of excess stock. They have creat
mestny [16]

Answer:

Step-by-step explanation:

Hello!

a)

The variable of interest is

X: monetary value of a grab bag. ($)

The possible values this variable can take are:

X: 15; 40; 60; 120

To calculate the relative frequency of each possible value of the variable you have to divide the number of times this value is observed by the total of observations (sample size)

There where a total of 300 bags created, from these, 40 cost $40, 20 cost $60, 1 cost $120, and the rest have a monetary value of $15.

There are then 300- (40+20+1)= 239 bags with a monetary value of $15

The frequencies for each value of X are:

X= 15 ⇒ p(X)= 239/300= 0.797

X= 40 ⇒ p(X)= 40/300= 0.133

X= 60 ⇒ p(X)= 20/300=0.067

X= 120⇒ p(X)= 1/300= 0.003

The probability distribution for X is:

Xi: 15; 40; 60; 120

p(Xi):0.797; 0.133; 0.067; 0.003

∑p(Xi)= 0.797+0.133+0.067+0.003=1

b)

To calculate the mean you have to use the following formula:

E(X)= ∑Xp(X)= 15*0.797+40*0.133+60*0.067+120*0.003= 21.655≅ $21.7

c)

The standard deviation is the square root of the variance:

Variance:

V(X)= ∑X²p(X)-(∑Xp(X))²= 676.525 - (21.655)²= 207.585

∑X²p(X)= 15²*0.797+40²*0.133+60²*0.067+120²*0.003= 676.525

Standard deviation:

√V(X)= √207.585= $14.407= $14.41

d)

Considered the probability distribution, it is more likely to buy a $15 worth bag than any of the others, it is therefore not worthwhile to spend $20 in a bag full of merchandise worth $15.

I hope this helps!

5 0
4 years ago
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