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Vinvika [58]
3 years ago
5

Consider the number line with the plotted square roots.

Mathematics
1 answer:
ZanzabumX [31]3 years ago
8 0

Answer: 19 Startroot and 24 endroot

Step-by-step explanation:

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What are all names for pi over 2
Lyrx [107]

All the names for the mathematical statement given as pi over 2 are π/2 rad and 90 degrees

<h3>How to determine all the names for pi over 2?</h3>

The mathematical statement is given as:

All names for pi over 2

Rewrite the mathematical statement as follows:

All names for pi/2

This can further be rewritten as:

All names for π/2

In the measurements of angles.

The value of π is 180 degrees

So, we have

π/2 = 180 degrees/2

Evaluate the quotient

π/2 = 90 degrees

Hence, all the names for the mathematical statement given as pi over 2 are π/2 rad and 90 degrees

Read more about radian angles at:

brainly.com/question/10443805

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2 years ago
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3 years ago
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A golden rectangle has side lengths in the ratio of about 1 : 1.618. If the long side of a golden rectangle is 35 cm, what is it
anyanavicka [17]
1982.1cm^2. You multiply the side given by 1.618. 56.63. Then multiply 56.63 & 35
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3 years ago
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a new car, originally worth $35,795, depreciates at a rate of 17% per year. The value of the car can be represented by the equat
Sergio [31]

We have been given that a new car, originally worth $35,795, depreciates at a rate of 17% per year. The value of the car can be represented by the equation y=35795(0.83)^x, where x represents the number of years since purchase and y represents the value (in dollars) of the car.

To find the value of car of after 5 years, we will substitute x=5 in our given equation as:

y=35795(0.83)^5

y=35795\cdot (0.3939040643)

y=14099.79598

Upon rounding to nearest tenth, we will get:

y\approx 14099.8

Therefore, the car will be worth $14,099.8 after 5 years it is first purchased.

Since $14,099.8 is less than original value of car, therefore, we know hat value of car is depreciating and $14,099.8 is correct answer.

We also know that an exponential decay function is in form y=a(1-r)^x, where,

y = Final value after t years,

a = Initial value,

r = Decay rate in decimal form,

x= Time.

17\%=\frac{17}{100}=0.17

y=35795(1-0.17)^x

y=35795(0.83)^x

8 0
3 years ago
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stellarik [79]
Can’t do it need more information
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