forevalove3415 forevalove3415
  • 13-01-2021
  • Mathematics
contestada

How many ways can a person toss a coin 15 times so that the number of heads is between 8 and 12 inclusive

Respuesta :

fichoh
fichoh fichoh
  • 14-01-2021

Answer:

16263 ways

Step-by-step explanation:

Given that:

Number of coin tosses, n = 15

Number of heads is between 8 and 12 inclusive

For 8 heads, tails = 15 - 8 = 7

15! / (8!7!) = 6435

For 9 heads, tails = 15 - 9 = 6

15! / (9!6!) = 5005

For 10 heads, tails = 15 - 10 = 5

15! / (10!5!) = 3003

For 11 heads, tails = 15 - 11 = 4

15! / (11!4!) = 1365

For 12 heads, tails = 15 - 8 = 3

15! / (12!3!) = 455

(6435 + 5005 + 3003 + 1365 + 455) = 16,263 ways

Answer Link

Otras preguntas

Use the number line diagram below to answer the following questions.1.What is the length of each segment on the number line?
Find bc if your answer is not an integer, leave it in simplest radical form
solve equation 10 - 25x = 5 what is the value of x
How do we solve this the short way by using a calculator??
An item has a listed price form 45. If the sale tax rate is 9?% how much is the sales tax.
wich of the following is the correct value of 0.22 0.4?
26 is what % of 65.
The function f(x) = =+ 1 has a vertical asymptote atA. I = 0OB. I = 1OC. A=-1OD. f(x) = -1Reset Selection
m ^ 2 * n ^ 2 - 49.
Two similar triangular regions are prepared for development. Grassland Forest 45 yd 60 ya Grassland Perimeter = 240 yd Grassland Area = 2400 yd2 a. It costs $6