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3 years ago

What is the value of n?

Mathematics

2 answers:

charle [14.2K]3 years ago

6 0

Answer:

The value of n = 8

Step-by-step explanation:

When two chords are intersecting each other then the product of their segments are equal.

<u>To find the value of n</u>

From the figure we can see that, two chords intersect each other

first part lengths are n and 3

second parts are 4 and 6

n * 3 = 4*6

3n = 24

n = 24/3 =8

Therefore the value of n = 8

givi [52]3 years ago

3 0

Answer:

7 cm

Step-by-step explanation:

First you need to check if the equation line was 10, then use it!

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Michael has two jobs. He earns $9.25 per hour at a pet store and earns $8.90 per hour at a telemarking job. If p represents the

12345 [234]

Answer:

9.25 p + 8.90 t ≥ 100 describes the relationship between p and the t for Michael to earn at least $100.

Step-by-step explanation:

p = Number of hours worked at the pet store

Earning per hour at pet store = $9.25

t = Number of hours worked as a telemarketer

Earning per hour at telemarketing job = $8.90

Now, total amount earned at pet store after working p hours = p x $9.25

and total amount earned at tele job after working t hours = t x $8.90

Now, according to the question

Total money earned at pet store + Total earning at telemarketing job = At least $100

⇒ 9.25 p + 8.90 t ≥ 100

Hence, 9.25 p + 8.90 t ≥ 100 describes the relationship between p and the t .

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eimsori [14]

Answer:

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, how are the values of the eights related in 8801

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3 years ago

If sine theta almost-equals 0. 3090 , what is the approximate value of csc Theta? 0. 5559 1. 3090 3. 2362 10. 4733.

Sedaia [141]

Reciprocal of trigonometric ratios are also trigonometric ratios. The approximate value of csc(θ) for the corresponding given value of sin(θ) is given by: Option: C: 3.2362

<h3>What are the six trigonometric ratios?</h3>

Trigonometric ratios for a right angled triangle are from the perspective of a particular non-right angle.

In a right angled triangle, two such angles are there which are not right angled(not of 90 degrees).

The slant side is called hypotenuse.

From the considered angle, the side opposite to it is called perpendicular, and the remaining side will be called base.

From that angle (suppose its measure is θ),

$\sin(\theta) = \dfrac{\text{Length of perpendicular}}{\text{Length of Hypotenuse}}\\\cos(\theta) = \dfrac{\text{Length of Base }}{\text{Length of Hypotenuse}}\\\\\tan(\theta) = \dfrac{\text{Length of perpendicular}}{\text{Length of base}}\\\\\cot(\theta) = \dfrac{\text{Length of base}}{\text{Length of perpendicular}}\\\\\sec(\theta) = \dfrac{\text{Length of Hypotenuse}}{\text{Length of base}}\\\\\csc(\theta) = \dfrac{\text{Length of Hypotenuse}}{\text{Length of perpendicular}}\\$

Thus, we see that $\sin(\theta) = \dfrac{1}{\csc{\theta}}$ for a specific angle θ, we get:

Actually, reciprocal of each trigonometric ratio will be a trigonometric ratio, for specific angle.

For the considered case, we're given that,

$\sin(\theta) \approx 0.3090$

$\sin(\theta) = \dfrac{1}{\csc(\theta)}\\\\\csc(\theta) = \dfrac{1}{\sin(\theta)} \approx\dfrac{1}{0.3090} \approx 3.2362$

Thus, the approximate value of csc(θ) for the corresponding given value of sin(θ) is given by: Option: C: 3.2362

Learn more about trigonometric ratios here:

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3 years ago

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