Answer:
1/12 (Answer B)
Step-by-step explanation:
These constitute two separate and independent events. The probability of rolling a 5 is 1/6, and that of flipping heads is 1/2. We multiply these two probabilities together:
The probability of both happening together is thus (1/6)(1/2) = 1/12
The probability of rolling a single die to the number 5 and simultaneously flipping a penny to heads is [tex]1\div 12[/tex].
Since the die contains 6 numbers also the flipping heads should be 1:2
So, the probability together should be
[tex]= (1/6)\times (1/2) \\\\= 1/12[/tex]
Therefore, The probability of rolling a single die to the number 5 and simultaneously flipping a penny to heads is [tex]1\div 12[/tex].
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