Answer:
The number of ways to choose a set of 9 pencils from a selection of 10 is 10.
Step-by-step explanation:
According to the combination formula, the total number of ways to select r items from total n items is
Total number of pencils = n = 10
Number of selected pencils = r = 9
The number of ways to choose a set of 9 pencils from a selection of 10 is
Therefore the number of ways to choose a set of 9 pencils from a selection of 10 is 10.
b 3(6 +3x)
c 6 ( 3 + x)
d (3 + 2x)
Answer:
c:) 6(3 + 2x)
Step-by-step explanation:
The given expression is 18 + 12x. To simplify this expression, we can first look for any common factors that can be factored out. In this case, we can factor out 6, which gives:
18 + 12x = 6(3 + 2x)
So, the simplified expression 18 + 12x is 6(3 + 2x).
First we need to know what a bisector is. A bisector is a line that divides an object into equal parts. So, If we know that line L is a bisector line, we know that PA = PB.
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