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Arada [10]
3 years ago
15

Marcus is making a square pyramid out of cart board. He drew a diagram of a square pyramid as shown below. Based on Marcus’ diag

ram, how many square inches of cardboard
make up this square pyramid?

Mathematics
2 answers:
Andrew [12]3 years ago
4 0
7 inch lol i need points
Mandarinka [93]3 years ago
4 0

Answer:

24 in2 of cardboard

Step-by-step explanation:

I took the k12 test :)

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The diameter of holes for a cable harness is known to have a normal distribution with a standard deviation of 0. 01 inch. A rand
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For the given standard deviation and sample mean the two sided confidence interval on mean diameter foe 95% and 99% is given by        ( 1.4983 , 1.5107 ) and ( 1.49635 , 1.51265 ) respectively.

As given in the question,

Confidence interval for population mean is given by:

\bar{x} ± z × ( σ / √n)

Where,

σ = population standard deviation.

n= sample size

\bar{x} = Sample mean

Given values from the random sample size are :

σ = 0.01 inches

n= 10

\bar{x} = 1.5045

Critical value confidence interval (using x-value table)

z  for 99% = 2.576 and Significance level = 0.01

z for 95% = 1.960 and Significance level = 0.05

99% two-sided confidence interval on the mean hole diameter is equal to :

\bar{x} ± z × ( σ / √n)

= 1.5045 ± 2.576 × ( 0.01 / √10)

= 1.5045 ± 0.00815 (approximately)

= 1.5045 - 0.00815 , 1.5045 + 0.00815

= ( 1.49635 , 1.51265 )

95% two-sided confidence interval on the mean hole diameter is equal to :

\bar{x} ± z × ( σ / √n)

= 1.5045 ± 1.960 × ( 0.01 / √10)

= 1.5045 ± 0.00620 (approximately)

= 1.5045 - 0.00620 , 1.5045 + 0.00620

= ( 1.4983 , 1.5107 )

Therefore, for the given standard deviation and sample mean the two sided confidence interval on mean diameter foe 95% and 99% is given by ( 1.4983 , 1.5107 ) and  ( 1.49635 , 1.51265 ) respectively.

Learn more about standard deviation here

brainly.com/question/16555520

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Given quadrilateral RSTU, determine if each pair of sides (if any) are parallel and which are perpendicular for the
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Answer:

US is parallel to RT, and UR is parallel to ST

ST is perpendicular to US and UR is perpendicular to RT

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Step-by-step explanation:

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