the Seattle Space needle is 604 feet tall. A model of the building is 48 inches tall. What is the ratio of the height of the model to the height of the actual Space Needle?

Answers

Answer 1

Answer: For the answer to the question above asking, what is the ratio of the height of the model to the height of the actual Space Needle the Seattle Space needle is 604 feet tall and a model of the building is 48 inches tall.
The answer would be is 6.05 feet or 6 feet 19/32 inch. I hope this helps

Answer 2

Answer:

Answer:

The correct answer is C) 1:151

Step-by-step explanation:

I took the test and I originally put A) 151:1 but that is INCORRECT people!!! The correct answer is C) 1:151, so that being said if you see someone put A as the answer THAT IS WRONG!!

I took the test and got it wrong but now I know the answer so happy test taking (look at the ss)

hope this helps :)

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S.P. of 6 bananas is the same as the C.P. of 5 bananas. Find the gain or loss per cent.
Justin was asked to write equations based on the triangle below. So far he has come up with the following equations: Which of the following would be another correct equation?

Help me please it is literal equation

Answers

Answer:

Step-by-step explanation:

s = n(a + 1)

n(a + 1) = s

a + 1 = s/n

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given a rectangle of length a and width b if A and B are both rational numbers would the perimeter be irrational or rational? Give an example choosing your own values for a and b

Answers

The perimeter would be rational due to both the width and length being rational numbers. A rational number is a number that can be written as a fraction such as 8 it can be written as 8/1, but a irrational would be a decimal number which in this case there would be none because both length and width is rational number. For example, Lets say the width is 8 and the length is 10. once both are written into fraction form such as 8/1 and 10/1 we add them to get a perimeter of 18.
Hope this helps!

The average annual salary of the employees of a company in the year 2005 was $70,000. It increased by the same factor each year and in 2006, the average annual salary was $82,000. Let f(x) represent the average annual salary, in thousand dollars, after x years since 2005. Which of the following best represents the relationship between x and f(x)?

Answers

We can make use of the general formula for the geometric series to generate the function representing the average annual salary.
an = a0(r)^(n-1)

Or
f(x) = a0(r)^(x - 1)

Plugging in the given values for the year 2005 and 2006 to ge the value of r.
82000 = 70000 (r)^(1-1)
r = 1.1714

Therefore, the function is:
f(x) = 70,000 (1.1714)^(x-1)

The function best represents the relationship between x and f(x) will be $f(x) = 70,000 (1.1714)^(x-1)$ .

What is a function?

A function is defined as a relation between the set of inputs having exactly one output each.

The general formula for the geometric series to generate the function represents the average annual salary.

$a_n = a_0(r)^(n-1)$

$f(x) = a_0(r)^(x - 1)$

The values for the years 2005 and 2006 to get the value of r.

$82000 = 70000 (r)^(1-1)\nr = 1.1714$

Therefore, the function will be:

$f(x) = 70,000 (1.1714)^(x-1)$

Learn more about function;

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Becky lives 5 5/8 miles from school. Steve lives 1 5/9 times as far from the school as Becky. How far does Steve live from the school?

Answers

Steve lives 1 5/9 as far as Becky so how far he lives should be 1 5/9(5 5/8) which is equal to 8.75 or 8 3/4 (I used a calculator but if you were to do this by hand it would be much easier to turn your mixed numbers into improper fractions)

Harriet needs to ship a small vase. The box she will use has a volume of 216 inches. If the side lengths are all the same what is the length of each side of the box?

Answers

Volume of the box:
V = a ³ ( a - side length )
a ³ = 216 in³
a = ∛216
a = 6 in
Answer:
The length of each side of the box is 6 inches.

Answer: this is the answer I believe, Volume of the box:

V = a ³ ( a - side length )

a ³ = 216 in³

a = ∛216

a = 6 in

Answer:

The length of each side of the box is 6 inches

Simplify completely the quantity 3 times x to the 4th power plus 5 times x to the 2nd power plus 2 times x all over x.the quantity 3 times x to the third power plus 5 times x plus 2 all over x
3x3 + 5x + 2
3x2 + 5x2 + 2x
3x5 + 5x3 + 2x2