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nicole has a machine that will produce a number from 1 through 50 when she pushes a button. p(multiple of 10)? A. p(not

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nicole has a machine that will produce a number from 1 through 50 when she pushes a button. p(multiple of 10)? A. p(not 100)? B. p( not multiple of 4) ? C.

Nicole has a machine that will produce a number from 1 through 50 when she pushes a button. p(multiple of 10)? A. p(not 100)? B. p( not multiple of 4) ? C. p( one digit number)?
Nicole has a machine that will produce a number from 1 through 50 when she pushes a button. p(multiple of 10)? A. p(not 100)? B. p( not multiple of 4) ? C. p( one digit number)? a) the possibilities that the number will be a multiple of 10 are:    favorable cases: 5 (there are 5 numbers that are multiples of 10 from 1 to 50: 10, 20, 30, 40, 50)   possible cases: 50 (there are 50 numbers from 1 to 50)  possibilities that the number will be a multiple of 10: ⁽₅ =  there are 10% that the number which will be produced after Nicole will push the button will be a multiple of 10b)  the possibilities that the number won't be 100    favorable cases = 50 (no number from 1 to 50 is 100)    possible cases = 50 (there are 50 from 1 to 50)  possibilities that the number won't be 100: ⁽⁵⁰ =   there are 100% that the number which will be produced after Nicole will push the button won't be 100c)  the possibilities that the number won't be a multiple of 4favorable cases: 50 - 12 = 38 (12 numbers from 1 to 50 are multiples of 4)possible cases: 50possibilities that the number won't a multiple of 4: there are 76% that the number which will be produced after Nicole will push the button won't be a multiple of 4                                                                                                                                                                                                                                                                                                                   d)  the possibilities that the number will be an one digit number      favorable cases: 9 (there are 9 one digit numbers from 1 to 50)                    possible cases: 50 (there are 50 numbers from 1 to 50)                                 possibilities that the number will be an one digit number:                                                                                                                                   there are 18% that the number which will be produced after Nicole will push the button will be an one digit number ...

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