It Is Going To Be 5 Because 15÷3=5 And 15÷5=3 And 5×3=15 3×5=15
64 x 43 = 2,752 hope it helps!
<span><span><span>the underlined 2 in <u>2</u>22,222 is in the hundred thousand place (two hundred thousand)</span></span></span>
<span><span><span />the underlined 2 in 2<u>2</u>2,222 is in the ten thousand place (twenty thousand)</span></span>
<span><span />the underlined 2 in 22<u>2</u>,222 is in the thousand place (two thousand)</span>
<span /><span>the underlined 2 in 222,<u>2</u>22 is in the hundred place (two hundred)</span>
<span>the underlined 2 in 222,2<u>2</u>2 is in the ten place (twenty)</span>
<span>the underlined 2 in 222,22<u>2</u> is in the ones place (two)
</span>
The length of a circumference: l=πD
l₁=π×5=5π
l₂=π×15=15π
Then l₂÷l₁=15π÷5π=3 and the answer is B)
Answer:
The number of different ways to arrange the 9 cars is 362,880.
Step-by-step explanation:
There are a total of 9 cars.
These 9 cars are to divided among 3 racing groups.
The condition applied is that there should be 3 cars in each group.
Use permutation to determine the total number of arrangements of the cars.
There are 9 cars and 3 to be allotted to group 1.
This can happen in
ways.
That is,
ways.
There are remaining 6 cars and 3 to be allotted to group 2.
This can happen in
ways.
That is,
ways.
There are remaining 3 cars and 3 to be allotted to group 3.
This can happen in
ways.
That is,
ways.
The total number of ways to arrange the 9 cars is: 
Thus, the number of different ways to arrange the 9 cars is 362,880.