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MariettaO [177]
2 years ago
11

The parent cosine function is transformed to create function d.

Mathematics
1 answer:
storchak [24]2 years ago
4 0

Using translation concepts, it is found that the parent cosine function undergoes these following transformations:

  • Horizontal shift of 1 unit to the right.
  • Vertical shift of 5 units up.
  • The frequency was multiplied by 2.

<h3>What is a translation?</h3>

A translation is represented by a change in the function graph, according to operations such as multiplication or sum/subtraction in it's definition.

The parent cosine function is given by:

f(x) = \cos{x}

The translated function is given by:

d(x) = \cos{(2x - 1)} + 5

The changes were as follows:

  • 1 was subtracted at the domain, hence it had a horizontal shift of 1 unit to the right.
  • 5 was added to the function, hence it had a vertical shift of 5 units up.
  • The domain was multiplied by 2, hence the frequency was multiplied by 2.

More can be learned about translation concepts at brainly.com/question/4521517

#SPJ1

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Find the length of BC, in simplest radical form.
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A company is looking to fill its Board of Directors position. 3 positions will be for men, 2
ycow [4]

Answer:

1764 ways

Step-by-step explanation:

Given:

Men = 9

Women = 7

Required Men: 3

Required Women: 2

'

Required

Total Possible Outcome

The total possible outcome can be determine as follows;

Total = (Selection of Men) and (Selection of Women)

Calculating Selection of Men;

Let n represent total number of men; This implies that n = 9;

Let r represent number of men to select; This implies that r = 3;

The selection can be done in the following ways;

Male = nCr

Where nCr = \frac{n!}{r!(n-r)!}

Male = 9C3

Male = \frac{9!}{3!(9-3)!}

Male = \frac{9!}{3!(6)!}

Male = \frac{9 * 8 * 7 * 6!}{3!6!}

Male = \frac{9 * 8 * 7}{3!}

Male = \frac{9 * 8 * 7}{3*2*1}

Male = 84 ways

Calculating Selection of Women;

Let n represent total number of men; This implies that n = 7;

Let r represent number of men to select; This implies that r = 2;

The selection can be done in the following ways;

Female = nCr

Where nCr = \frac{n!}{r!(n-r)!}

Female = 7C2

Female = \frac{7!}{2!(7-2)!}}

Female = \frac{7!}{2!(5)!}

Female = \frac{7 * 6 * 5!}{2!5!}

Female = \frac{7 * 6}{2!}

Female = \frac{42}{2*1}

Female = 21 ways

Recall that

Total = (Selection of Men) and (Selection of Women)

Hence,

Total = 84 * 21

Total = 1764 ways

4 0
3 years ago
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