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4 years ago

If the blue radius below is perpendicular to the green chord and the segment

Mathematics

1 answer:

Daniel [21]4 years ago

6 0

Answer:

If the blue radius below is perpendicular to the green chord and the segment

AB is 6 unit long what is the Length of the chord 12 unit.

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A survey by the state health department found that the average person ate 208 pounds of vegetables last year and 125 5/8 pounds

Katena32 [7]

Total amount of vegetables consumed per year are 208 pounds

So per month, the amount of vegetables consumed would be 208 divided by 12 which is the number of months in a year, so :

208 ÷ 12 = 17.3

So the average person ate 17.3 pounds of vegetables per month.

Likewise for the fruits we do the same calculation.

125 5/8 pounds can be written as 125.625 pounds when you make the fraction 5/8 into a decimal.

Now we divide by 12, so:

125.625 ÷ 12 = 10.47

So the average person ate 10.47 pounds of fruits per month.

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4 years ago

Read 2 more answers

A triangle with vertices located at (-2,-3) and (3, -3) has an area of 20 square units. Determine one possible location of the o

GrogVix [38]

I use need the loints sorry

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3 years ago

Gerald buys a bag of 7,500 assorted beads online. A random sample of 150 beads contains 17 red beads. Predict the number of asso

Minchanka [31]

Answer:

850

Step-by-step explanation:

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3 years ago

Johnson High School has a total enrollment of 1829 students. Season tickets are sold for the basketball season and 604 students

Nezavi [6.7K]

33.02%
The formula is number of students who bought the tickets
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.......................number of students enrolled

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3 years ago

How do I use the following cosine equation to get the Sinusoid Max & Min Times (x values), and Sinusoid Max and Min Values (

Paraphin [41]

9514 1404 393

Answer:

maximum: (x, y) = (12.4n+3.2, 186.322)
minimum: (x, y) = (12.4n+9.4, 163.498)

Step-by-step explanation:

You know that cos(α) is a maximum at α=0, 2π, 4π, and all even multiples of π. You know cos(α) is a minimum for α=π, 3π, 5π, and all odd multiples of π.

You can find your value of x at which y will be a maximum by setting the argument of the cosine function equal to zero (and/or 2nπ). If we use α=2nπ, then we have ...

α = (5π/31)(x -3.2) = 2nπ

(x -3.2) = (31/5)(2n) = 12.4n

Tidal maxima will occur at ...

x = 12.4n +3.2 . . . . . for integer values of n

Without bothering to go through the solution for α being odd multiples of π, we can see from this that the period is 12.4 hours. We know the tidal minimum will be half a period later, or 6.2 hours later than this.

Tidal minima will occur at ...

x = 12.4n +9.4 . . . . for integers n

Of course, cos(α) has extremes of ±1, so your tidal maximum will be ...

y = 11.412 +174.91 = 186.322

and your tidal minimum will be ...

y = -11.412 +174.91 = 163.498

4 0

3 years ago