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Lubov Fominskaja [6]
3 years ago
14

If the instructions for a problem ask you to use the smallest possible domain to completely graph two periods of y=5 + 3cos 2(x-

pi/3) what should you use for the x min and x max
Mathematics
1 answer:
katovenus [111]3 years ago
8 0

We need two periods so we need to cos go from 0 to 2π

x - pi/3 = 0

x = pi/3

x - pi/3 = 2pi

x = 2pi + pi/3

x = 7pi/3

xmin = pi/3

xmax = 7pi/3

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Which of the following describes the sequence 1,1,2,3,5
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Answer:

Step-by-step explanation:

It starts at 1 adds 1 which got you 2 , then 1 plus 2, is 3, then 2 plus 3 is 5, you get it?

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Which one of the following is a unit vector?
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C ljsijsosbsosjsoskdksbsjsbs
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I need help please. <br> Solve this plz for A.
kirill [66]

Answer:

3(- 6 + m)(- 4 + m)

Step-by-step explanation:

Given

72 - 30m + 3m² ← factor out 3 from each term

= 3(24 - 10m + m²)

To factor the quadratic

Consider the factors of the constant term ( + 24) which sum to give the coefficient of the x- term (- 10)

The factors are - 6 and - 4, since

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3 years ago
Make x the subject! urgent help
Serhud [2]

Answer:

x =  \frac{n}{b -  {t}^{2} }

Step-by-step explanation:

I supposed that is a "n".

Steps as below:

{t}^{2}  = b -  \frac{n}{x}  \\ b -  \frac{n}{x}  =  {t}^{2}  \\  -  \frac{n}{x}  =  {t}^{2}  - b \\  \frac{n}{x}  =  - ( {t}^{2}  - b) \\  \frac{n}{x}  = b -  {t}^{2}  \\ n = x(b -  {t}^{2} ) \\ x(b -  {t}^{2} ) = n \\ x =  \frac{n}{b -  {t}^{2} }

4 0
2 years ago
Read 2 more answers
xand y are light house. y being 20km due east of x and from a ship due south of x the bearing of y was 055°. what is the distanc
leonid [27]

Answer:

I) |xz| ≈ 28.6 km

II) |yz| ≈ 34.8 km

Step-by-step explanation:

Let's assume that the position of ship due south of x is z (aà pictor representation of the question is attached)

|xy| = 20 km, |xz| = ?, |yz| = ?, θ(y) = 55°

Using Trigonometric ratio - SOHCAHTOA

I) Tan θ = |xz| ÷ |xy| ⇒ Tan 55° = |xz| ÷ 20

|xz| = 20 * Tan 55 = 20 * 1.428

|xz| = 28.56 km

|xz| ≈ <u>28.6 km</u>

<u />

II) Cos θ = |xy| ÷ |yz| ⇒ Cos 55° = 20 ÷ |yz|

|yz| * Cos 55° = 20 ⇒ |yz| = 20 ÷ Cos 55°

|yz| = 20 ÷ 0.574 = 34.84 km

|yz| ≈ <u>34.8 km</u>

4 0
3 years ago
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