Find slope of the line represented by the data below.

The Scholastic Aptitude Test (SAT) is a standardized test for college admissions in the U.S. Scores on the SAT can range from 60

seropon [69]

Answer:

Use the difference in sample means (500 − 529) in a hypothesis test for a difference in two population means (or treatment effect).

4 0

4 years ago

Help pleseeeeeeeeeeeeeeeeeeeeeeeeeeeeeeeeeeeeee i think i spelled that wrong

patriot [66]

A star will be the 9th shape

8 0

3 years ago

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3. Determine the 5-day SMA for the 10 consecutive-day closing prices for

dangina [55]

The 5-day SMA for the 10 consecutive-day closing prices are:

Day 2-6=$284.384
Day 2-6=$284.384
Day 3-7=$288.792
Day 4-8=$291.362
Day 5-9=$291.256
Day 6-10=$291.618

<h3> 5-day SMA for the 10 consecutive-day </h3>

Day 1-5:

Day 1-5 =$242.50+$273.98+$278.16 +$293.94+ $285.04÷5

Day 1-5=$1,373.62÷5

Day 1-5=$274.724

Day 2-6:

Day 2-6=$273.98+ $278.16 +$293.94 +$285.04+$290.80÷5

Day 2-6=$1,421.92÷5

Day 2-6=$284.384

Day 3-7:

Day 3-7=$278.16 +$293.94+ $285.04+$290.80 +S296.02÷5

Day 3-7=$1,443.96÷5

Day 3-7=$288.792

Day 4-8:

Day 4-8= $293.94 +$285.04+$290.80+$296.02+ $291.01÷5

Day 4-8=$1,456.81÷5

Day 4-8=$291.362

Day 5-9:

Day 5-9=$285.04+$290.80+$296.02 +$291.01 +$293.41÷5

Day 5-9=$1,456.28÷5

Day 5-9=$291.256

Day 6-10:

Day 6-10=$290.80+$296.02+ $291.01 +$293.41+ $286.85÷5

Day 6-10=$1,458.09÷5

Day 6-10=$291.618

Therefore the 5-day SMA for the 10 consecutive-day closing prices are:

$284.384; $284.384; $288.792; $291.362; $291.256; $291.618.

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5 0

2 years ago

A city park commission received a donation of playground equipment from a parents' organization. The area of the

GenaCL600 [577]

I think it’s 5 square yards I’m not sure though

4 0

3 years ago

The map of a biking trail is drawn on a coordinate grid. The trail starts at P(−2, 2) and goes to Q(5, 2). It goes from Q to R(5

love history [14]

Answer:

The total length (in units) of the biking trail is 17 units.

Step-by-step explanation:

o find distance between points A(x¹, y¹) and B(x², y²), we use formula:

$d = \sqrt{(x^{2}-x^{1})^{2}+(y^{2}-y^{1})^{2}}$

The trail starts at P(−2, 2) and goes to Q(5, 2).

So, the distance PQ will be calculated as:

$PQ = \sqrt{(5^{}-(-2)^{})^{2}+(2^{}-2^{})^{2}$

$PQ = \sqrt{(49^{}+0)$

PQ = 7 units

Then the trail goes from Q(5, 2) to R(5, −5).

So, the distance QR will be calculated as:

$QR = \sqrt{(x^{2}-x^{1})^{2}+(y^{2}-y^{1})^{2}}$

$QR = \sqrt{(5^{}-5^{})^{2}+(-5^{}-2^{})^{2}$

QR = 7 units

And then from R(5, −5) to S(8, −5).

$RS = \sqrt{(8^{}-5^{})^{2}+(-5^{}-(-5)^{})^{2}}$

QR = 3 units

Hence, the total length of the biking trail is:

PQ + QR + QR = 7 + 7 + 3 = 17 units

Keywords: distance formula, length

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4 0

3 years ago

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