There are 126 ways to choose a team of 4 gymnasts from a set of 9 gymnasts.
B is the correct answer I think
Answer: For this case we have the following expression:
We must factor the term that accompanies the variable.
We have then:
Rewriting the expression we have:
We're going to check the result. To do this, we multiply the term 3/8 for each term within the parenthesis:
Rewriting:
The factorization is correct.
Answer:
(3/8) (d + 2)
Hope this helps... Stay safe and have a great rest of the day... :D
There are 659 blocks
<em><u>Solution:</u></em>
The number in ones place is 9
Let's denote number in the tens place with x
The number in the hundreds place is one more then the tens place
Therefore,
The number in hundreds place is 1 + x
Those two numbers equal 11
Which means tens place number and hundreds place number sums up to 11
tens place + hundreds place = 11
x + 1 + x = 11
2x = 11 - 1
2x = 10
x = 5
Thus number in tens place = x = 5
Number in hundreds place = 1 + x = 1 + 5 = 6
The number is represented as:
Number = (Number in hundreds place)(number in tens place)(number in ones place)
Number = 659
Thus 659 blocks are there
