Given that ∠MQL = 180° and ∠XQR = 180°, which equation could be used to solve problems involving the relationships between ∠XQL
and ∠MQR?
A) (48 + 1b) = (54 − 1b)
B) (48 + 1b) + (54 − 1b) = 180
C) (54 − 1b) − (48 + 1b) = 180
D) (54 − 1b) − 180 = (48 + 1b)
A) (48 + 1b) = (54 − 1b)
B) (48 + 1b) + (54 − 1b) = 180
C) (54 − 1b) − (48 + 1b) = 180
D) (54 − 1b) − 180 = (48 + 1b)
2 answers:
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Answer:
1) n = 39916800
2) n = 1663200
3) n = 330
Step-by-step explanation:
1) If the blue balls are distinguishable as are the red balls
Then you can arrange these balls in the following ways, we must use a permutation
In totally we have 11 balls, then
n = 11P11
2) If Blue balls are distinguishable, but the red balls are identical
In this case, we need to do a correction due to the red balls are identical and we cannot identify the difference when we interchange two red balls
3) If the balls of each color are indistinguishable
We proceed equal to the before case but we include a correction due to blue balls also