6. If a spinner attached at the center of the circle below is spun, what is the probability
that the spinner will land in
a shaded area of the circle?
68⁰
92⁰
r = 0.5 ft.

Question

amalielucero amalielucero

23-05-2022
Mathematics

contestada

6. If a spinner attached at the center of the circle below is spun, what is the probability
that the spinner will land in
a shaded area of the circle?
68⁰
92⁰
r = 0.5 ft.

Respuesta :

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facundo3141592 facundo3141592 · Answer 1 · 2022-05-25T11:03:59+02:00

The probability of landing on the shaded area is P = 0.306

How to find the probability?

The probability of landing on the shaded area is equal to the quotient between the shaded area and the total area of the circle.

We know that the complete circle has an angle of 360°. We can see that the non-shaded areas have an angle of: 68° + 92° + 90° = 250°

Then the total angle of the shaded region is:

360° - 250° = 110°

The area is proportional to the angle, so the quotient of the areas is equal to the quotient of the angles, then we can write the probability as:

P = (110°/360°) = 0.306

If you want to learn more about probability:

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6. If a spinner attached at the center of the circle below is spun, what is the probability that the spinner will land in a shaded area of the circle? 68⁰ 92⁰ r = 0.5 ft.

Respuesta :

How to find the probability?

Otras preguntas

6. If a spinner attached at the center of the circle below is spun, what is the probability
that the spinner will land in
a shaded area of the circle?
68⁰
92⁰
r = 0.5 ft.