How many different combinations are possible if a number cube is tossed three times?
2 answers:
If you toss it the first time there are 6 outcomes
<span>For each of these outcomes, the second toss could yield another 6 outcomes - total 6 x 6 = 6² outcomes </span>
<span>For each of the these outcomes, the third toss could yield another 6 outcome - total = 6² x 6 = 6³ outcomes. </span>
<span>Extending this pattern you see that for x tosses, the total number of outcomes is 6^x.
That's what I got, hope it helps you.</span>
It would be 6 x 6 x 6, since the number cube has six sides and it was thrown 3 times.
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I got B. 14 too :)
Not sure what it would be otherwise, I hope we are correct!
Answer:
Step-by-step explanation:
50% = 0.5
10%=0.1
75%=0.75
1.
Answer is the option 1
Because the denominator is 6/
Answer: -4/1 = 1/-4
= 1/-4
Just flip the fraction:)
Step-by-step explanation:
7
This means the cube root of 343 which is 7.
