Aplayer gets to throw 4 darts at the target shown. assuming the player will always hit the target, the probability of hitting an odd number three times is *blank* times more than the probability of hitting an even number 3 times

The probability of hitting an odd number three times is times more than the probability of hitting an even number 3 times.

Step-by-step explanation:

From the given picture , the total total number of sections in the spinner = 5

Sections having Odd numbers = 3

Sections having Even numbers =2

We know that ,

So , probability of hitting an odd number =

Probability of hitting an even number =

Since all events are independent of each other ,

So , probability of hitting an odd number three times =

Probability of hitting an even number three times =

Divide   by , we get

Hence, the probability of hitting an odd number three times is times more than the probability of hitting an even number 3 times.

8

step-by-step explanation:

this is a subtraction problem.

10 - 2 = 8

  answer:

  write 548 as 500 + 40 + 8. multiply each addend by 5. then add the three products to get 2,740.