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WINSTONCH [101]
3 years ago
5

What's the answer for 12=0.9a

Mathematics
2 answers:
dmitriy555 [2]3 years ago
6 0
Hey!

First, let's write the problem.
12=0.9a
Let's switch sides. This is done so that we end up with the a on the left side. 
0.9a=12
To remove the decimal, let's multiply both sides by 10.
0.9a\cdot \:10=12\cdot \:10
9a=120
Divide both sides by 9.
\frac{9a}{9}=\frac{120}{9}

This tells us that our final answer would be,
a=\frac{40}{3}

Thanks!
-TetraFish
Ainat [17]3 years ago
3 0
Solving for variables is easy as all we must do is isolate the variable and simplify. In this case, we need to divide "a" by 0.9 (because the variable is being multiplied by 0.9).

 12=.9a
 /.9   /.9
<u />     <u>  
</u>13.3=a
                                                                       <u /> <u>   </u>
Using the math above, we can see that a=13.3.
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The episodes of a TV program are each 40 minutes long.
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╦────────────────────────────╦

│Hope this helped  _____________________│    

│~Derelis ____________________________ │

╨___________________________________╨                  

4 0
3 years ago
Read 2 more answers
A group consists of 6 men and 5 women. Five people are selected to attend a conference. In how many ways can 5 people be selecte
cluponka [151]

Answer:

462

6

1.2%

Step-by-step explanation:

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n C r = (n!) / (r! (n-r)!)

Because there are 6 men and 5 women, there are a total of 11 people.

Thus:

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Replacing in the formula:

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In the second question, in how many ways can 5 men be selected from the 6 men, here n = 6 and r = 5, replacing we are left with:

6 C 5 = (6!) / (5! * (6-5)!)

6 C 5 = (6!) / (5! * 1!)

6 C 5 = 6

In the last question of what is the probability that the selected group is all men, we have that it is the combination of the two previous questions. Since the total would be part A it would be the total of the combinations of choosing 5 of 11 people and part B of the 6 men that there are the combinations of choosing 5.

Divide the two values ​​from parts A and B to get ...

(result from part B) / (result from part A) = (# of ways to pick 5 men) / (# of ways to pick 5 people)

(result from part B) / (result from part A) = 6/462

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