12C4= 12*11*10*9/(47*3*2*1) = 495 ways.
12C4= 12*11*10*9/(47*3*2*1) = 495 ways.
12C4= 12*11*10*9/(47*3*2*1) = 495 ways.
12C4= 12*11*10*9/(47*3*2*1) = 495 ways.
10
Well, honey, there are 30 students in the class, and you want to choose a group of 3. So, you're looking at a classic combination situation. The formula for combinations is nCr = n! / r!(n-r)!, so in this case, it's 30C3 = 30! / 3!(30-3)! = 4060 ways to choose those 3 lucky students. It's like picking the winning lottery numbers, but with fewer tears and more math.
Here are 10 students getting honors credits in a class, and they make up 20% of the class. How do we find the number of students in the class? Let's look. We have a class, and 20% of the class are getting honors credit, and that turns out to be 10 students. Now we can generate a formula that we can use to discover our answer. Let's assign letters to the things we know or are finding out. Nclass = number of students in the class. Nhonors = number of honors students in the class. And Nhonors = 10 students. Nclass x 20% = 10 students 20% = 20/100ths (because % = hundredths) or 0.20 or just 0.2 for simplicity. Nclass x .2 = 10 students Now divide both sides by .2 so the .2 will cancel out (or drop out) on the left side of the equation and we'll have isolated the answer we are looking for, which is Nclass. Nclass = 10 students divided by .2 Nclass = 10/.2 students = 50 students There are 50 students in the class. As .2 equals 2/10 or 1/5, we can find 1/5th of 50 just by thinking about it to check our work. And 1/5th of 50 equals 10, which is in agreement with the information we were given in the problem.
30
cause its fun
There are 11880 ways.
judged by top GPA of the students class rank and act/sat scores
10
The no. of IP's that can be assigned to single computer depends on the subnet mask. if the subnet mask is of A class then the IP's assigned can be 16777216. If the subnet mask is of B class then the no. of IP's that can be assigned is 65536. And if the subnet mask is of C class then the IP's assigned can be 254.
Students in France have the same subjects in school as students in the UK or USA, with the exception that their literature class is a French literature class as opposed to an English literature class. French students take: French, History & Geography, Math, Science, Foreign Language, Art Courses, Music, etc. Of course, a French Student will choose a specific course in those disciplines, like Statistics, Calculus, or Computer Science under the umbrella of math.
Classwork is singular. Classworks is plural.
Well, honey, to select 5 students from a class of 23, you're looking at a good old-fashioned combination problem. So, the number of ways a teacher can select 5 students from a class of 23 is 23 choose 5, which equals 3,359 ways. So, get those students ready to shine on that bulletin board!
Students that would work hard, and that can play an intrument...who won't cause a lot of trouble to your class.
There are 4845 ways to choose 4 people out of 20 20 choose 4 = 20! / (4!16!)
The percentage of students in your class who are failing is 20.
you should choose class a
eighteen