The value of 12C3, also known as "12 choose 3" or the combination of 12 items taken 3 at a time, can be calculated using the formula nCr = n! / (r!(n-r)!), where n is the total number of items and r is the number of items being chosen. Plugging in the values for n = 12 and r = 3, we get 12C3 = 12! / (3!(12-3)!) = 12! / (3!9!) = (12 x 11 x 10) / (3 x 2 x 1) = 220. Therefore, the value of 12C3 is 220.
Chat with our AI personalities
Well, isn't that just a happy little math question! The value of 12C3, which represents choosing 3 items from a set of 12 without regard to the order, is 220. It's like selecting your favorite colors from a palette to create a beautiful painting - each choice is important and adds to the overall masterpiece. Just remember, there are no mistakes in math, only happy little accidents waiting to be discovered.
do you mean how many combinations of any size? So we have 12 combinations of size 1 12C2=12x11/2 =66 of size 2 12C3 of size 3 and we keep going and need to add these. But there is a formula for adding all these. Think of the each number between 1 and 12, say 1, for any combination it is either in that combination of not in it. So we have 2^12 combinations. That is 4096
Place value: hundredsFace value: three hundred.Place value: hundredsFace value: three hundred.Place value: hundredsFace value: three hundred.Place value: hundredsFace value: three hundred.
Find the value of the fraction.Find the value of the fraction.Find the value of the fraction.Find the value of the fraction.
the value of 6 is 60 000 the value of 7 is 7000 the value of 2 is 200 the value of 4 is 40 the value of 1 is 1
The value is 300.
12b2c3
12C3 = 12*11*10/(3*2*1) = 220
When a die is rolled once, the probability of a 4 showing up is 1/6. Apply the binomial probability for finding the probability of exactly three fours out of 12 throws of a die. n=12 (number of throws) p=1/6 (probability of a four in a single throw) x = 3 (number of times out of 12 , a four showing up) P(x=3) = 12C3 (1/6)^3 (5/6)^(12-3) = 12C3 (1/6)^3 (5/6)^9 = 0.197443
do you mean how many combinations of any size? So we have 12 combinations of size 1 12C2=12x11/2 =66 of size 2 12C3 of size 3 and we keep going and need to add these. But there is a formula for adding all these. Think of the each number between 1 and 12, say 1, for any combination it is either in that combination of not in it. So we have 2^12 combinations. That is 4096
Place value: hundredsFace value: three hundred.Place value: hundredsFace value: three hundred.Place value: hundredsFace value: three hundred.Place value: hundredsFace value: three hundred.
To increment a value by 1, you have 4 choices:value++;++value;value += 1;value = value + 1;Pre and post processing incrementation/decrementation refers to the first two: ++value and value++.Both do exactly the same, as both will increase the value of 'value' by one.If we have a situation like this:int value = 0;int value1 = 0;value1 = value++;This essentially means:value1 = value;value = value + 1;Where ++value means:value = value + 1;value1 = value;
The face value of 3 is 3: the value of 3 is 3000The face value of 5 is 5: the value of 5 is 500The face value of 3 is 3: the value of 3 is 3000The face value of 5 is 5: the value of 5 is 500The face value of 3 is 3: the value of 3 is 3000The face value of 5 is 5: the value of 5 is 500The face value of 3 is 3: the value of 3 is 3000The face value of 5 is 5: the value of 5 is 500
Product Value Personnel Value Service Value Image Value
No, the face value of an investment is not the same as its future value. The face value is the initial value of the investment, while the future value is the value it will have at a later date after earning interest or experiencing changes in market value.
Value in business markets is the value of products and services versus value of buyer seller relationship. It also includes , value analysis, value creation and value delivery.
I need a answer how do you know when to use future value or present value and future value of a annuity and present value of annuity Please help
Find the value of the fraction.Find the value of the fraction.Find the value of the fraction.Find the value of the fraction.