The set {A, B, C} has 3 elements. The total number of subsets of a set with n elements is given by the formula 2^n. Therefore, for the set {A, B, C}, the total number of subsets is 2^3, which equals 8. This includes the empty set and all possible combinations of the elements.
No
Possible subsets of a set are all the combinations of its elements, including the empty set and the set itself. If a set has ( n ) elements, it has ( 2^n ) subsets. For example, a set with three elements, such as {A, B, C}, has eight subsets: {}, {A}, {B}, {C}, {A, B}, {A, C}, {B, C}, and {A, B, C}.
A subset of 3 refers to a specific collection of three elements taken from a larger set. For example, if you have a set ( S = {a, b, c, d} ), one possible subset of 3 could be ( {a, b, c} ). Subsets can vary in their composition, and there are multiple possible subsets of a given size depending on the elements of the original set.
I presume you meant 2^n (2 raised to the nth power), not 2*n (2 times n). That's answers.com's character set problem again (I trust, giving you the benefit of the doubt). The answer is that for each of the n elements, it is either in any particular subset or it isn't. Which elements are in and which are not in a subset defines the subset. So for example, if n is 3, say a, b, and c, there are 2 sub-collections of the set of all subsets: those containing a and those not containing a. In each of those sub-collections, there are 2 sub-collections based on whether they contain b, for a total of 4 (2*2) sub-collections. Finally, of each of these 4, there are 2 subsets: those containing c and those not containing c, for a total of 8 (2*2*2 or 2^3) subsets. Got it?
Let the numbers be A,B and C and assume that A ≠ B ≠ C 1) Subtract B from A. If the result is a positive number then A > B otherwise B > A. 2) Subtract the greater of A and B from C. If the result is a positive number then C is the largest number otherwise the subtrahend (either A or B) is the largest number.
No
{a,b,c,d} {a,b} {a,c} {a,d} {b,c} {b,d} {c,d}
Cardinality is simply the number of elements of a given set. You can use the cardinality of a set to determine which elements will go into the subset. Every element in the subset must come from the cardinality of the original set. For example, a set may contain {a,b,c,d} which makes the cardinality 4. You can choose any of those elements to form a subset. Examples of subsets may be {a,c} {a, b, c} etc.
Well, let's think about this in a happy little way. In a mixture of substances B and C, the total number of molecules will be the sum of the molecules in B and C. Each substance brings its own molecules to the mix, creating a beautiful blend of different molecules dancing together. So, the number of molecules in the mixture will be the total from B and C, creating a harmonious union.
Well, let's start by finding the value of number B. If number A is 4676 and number B is 10043 greater than A, then B is 4676 + 10043 = 14719. Now, if number C is 2610 less than B, then C is 14719 - 2610 = 12109. To find the total value of numbers A, B, and C, we simply add them together: 4676 + 14719 + 12109 = 31404. So, the total value of numbers A, B, and C is 31404.
c(6,5)
Let the number be X, then B% = B/100 → B% of X = C → B/100 x X = C → X = C ÷ (B/100) = C x 100/B = 100C ÷ B So to find the number, divide C by B percent.
A subset of 3 refers to a specific collection of three elements taken from a larger set. For example, if you have a set ( S = {a, b, c, d} ), one possible subset of 3 could be ( {a, b, c} ). Subsets can vary in their composition, and there are multiple possible subsets of a given size depending on the elements of the original set.
I presume you meant 2^n (2 raised to the nth power), not 2*n (2 times n). That's answers.com's character set problem again (I trust, giving you the benefit of the doubt). The answer is that for each of the n elements, it is either in any particular subset or it isn't. Which elements are in and which are not in a subset defines the subset. So for example, if n is 3, say a, b, and c, there are 2 sub-collections of the set of all subsets: those containing a and those not containing a. In each of those sub-collections, there are 2 sub-collections based on whether they contain b, for a total of 4 (2*2) sub-collections. Finally, of each of these 4, there are 2 subsets: those containing c and those not containing c, for a total of 8 (2*2*2 or 2^3) subsets. Got it?
If your 7 element set is {a, b, c, d, e, f, g}, you would list a 3 element subset by taking any 3 elements of the set eg., {a, d, g} or {b, c, f}, etc. To count all of the subsets, the formula is 7C3, where 7C3 is 7!/(3!*4!), or 35 different unique 3 element subsets of a 7 element set.
There are an infinite number of combinations for A, B, and C in this case. Just assign any number for A and for B, then calculate the value for C.There are an infinite number of combinations for A, B, and C in this case. Just assign any number for A and for B, then calculate the value for C.There are an infinite number of combinations for A, B, and C in this case. Just assign any number for A and for B, then calculate the value for C.There are an infinite number of combinations for A, B, and C in this case. Just assign any number for A and for B, then calculate the value for C.
for the largest number: #include<stdio.h> void main() { int a,b,c,number,largestnumber; a=99; b=9; c=77; if(a>b) { number=a; } else if(b>c) { number=b; } else { number=c; } largestnumber=number; printf("%d",largestnumber); }