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Eddi Din [679]
4 years ago
13

.Find the square root of the following numbers by division method. b) 9216

Mathematics
2 answers:
AysviL [449]4 years ago
7 0

Answer:96

Step-by-step explanation:

Fiesta28 [93]4 years ago
7 0

Step-by-step explanation:

Hope it helps you in your learning process.

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Which are the solutions of the quadratic equation x^2=9x+6
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You can use the quadratic equation to solve this once you have this set equal to zero. The answers would be roughly 9.6 and -0.6. 
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What's beckkas age? (7 + 11 ) - 8 / 2
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7+11=18
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A number cube is rolled 450 times and the
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A.) 0.33

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3 years ago
. A shipyard makes a container ship that can withstand the total amount of weight W, which is normally distributed with mean of
Debora [2.8K]

Answer:

the maximum number of containers that the ship can load is 170

Step-by-step explanation:

Given the data in the question;

W ~ N( 600, 60 )

S ~ N( 4n, 0.4√n )

so

p( W > S ) = 0.90

⇒ P( W - S > 0) = 0.9 ------ let this be equation 1

now, since W and S are independent

Mean( W - S ) = Mean( W ) - Mean( S 0 = 600 - 4n

and

SD( W - S ) = √( var(W) + var(S) ) = √( 60² + 0.4²n)

hence;

W - S ~ N( 600 - 4n, √( 60² + 0.4²n) )

now, from equation one, P( W - S > 0) = 0.9

P( \frac{(W-S)-Mean(W-S)}{SD(W-S)} > \frac{0-(600-4n)}{\sqrt{60^2 + 0.4^2n} }) = 0.90

P( z > \frac{0-(600-4n)}{\sqrt{60^2 + 0.4^2n} }) = 0.90

from z- table

P( z > \frac{0-(600-4n)}{\sqrt{60^2 + 0.4^2n} }) = P( z >-1.282)  

\frac{4n - 600}{\sqrt{60^2 + 0.4^2n} } = -1.282 ------------------ let this be equation 2

now, we square both sides of equation 2

\frac{(4n - 600)^2}{60^2 + 0.4^2n} } = (-1.282)^2  

\frac{(4n - 600)(4n-600)}{3600 + 0.16n} } = 1.643524

we cross multiply

16n² + 360000 - 4800n = 1.643524( 3600 + 0.16n )

16n² + 360000 - 4800n = 5916.6864 + 0.26296384n

16n² + 360000 - 5916.6864 - 4800n - 0.26296384n = 0

16n² + 354083.3136 - 4800.26296384n = 0    

16n² - 4800.26296384n + 354083.3136 = 0  

solving the quadratic equation, we know that;

x = -b±√( b² - 4ac ) / 2a

so we substitute

x = [-(-4800.26296384) ±√( (-4800.26296384)² - (4 × 16 × 354083.3136)] / [2×16]

x = [ 4800.26296384 ±√( 23042524.522 - 22661332.0704 ] / 32

x = [ 4800.26296384 ±√(381192.4516) ] / 32

x = [ 4800.26296384 ± 617.4078 ] / 32

Hence;

x = [ 4800.26296384 - 617.4078 ] / 32 or  [ 4800.26296384 + 617.4078 ] / 32

x = 131   or  170

Therefore, the maximum number of containers that the ship can load is 170

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BigorU [14]
4x+3 is the answer to your question.
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