There are an infinite number of ways to get -14
There are 14C8 = 14*13*12*11*10*9/(6*5*4*3*2*1) = 3003 ways.
There are infinitely many ways. Think of any number, say x. calculate y = 14 - x Then x + y = 14 Since the choice of x was arbitrary, there are infinitely many answers. That applies to pairs of numbers. You can repeat the process for sums of 3, 4, ... numbers. Also, you can look at multiplication and other ways of combining numbers (binary operations).
15*14*13*12 = 32,76015*14*13*12 = 32,76015*14*13*12 = 32,76015*14*13*12 = 32,760
14? There are 35 ways to combine 5 objects from 7 1 way from 5 6 ways from 6 70 from 8 126 ways from 9 for more info , google "Pascal's Triangle"
An infinite amount of ways. You could write it in every language in the world for starters. Numerically it can also be written in an infinite amount of sums and multiplications. e.g. you could write it as 0.1+13.9, then half the 0.1 and write 0.05+13.95, then half that and have 0.025+13.975 etc. So yeah, lots and lots of different ways you can write 14, in fact too many different ways to be able to count them all.
14 year old teenagers can get scholarships in a number of ways. Many 14 year olds get scholarships through competitions.
87,178,291,200 ways. That is factorial 14 or expressed as 14! = 14*13*12*10*9*8*7*6*5*4*3*2*1 With just 4 people there are 4*3*2*1 = 24 ways With 5 people there are 5*4*3*2*1 = 120 ways etc.etc.
2 times7=14
There are 14C8 = 14*13*12*11*10*9/(6*5*4*3*2*1) = 3003 ways.
17 mpg in express ways, 14 in city traffic.
15! - 2! x 14! = 1133317785600 ways
To determine the number of ways Laura can color a map with 4 adjacent regions using 15 colored pencils, we can use the principle of the coloring problem. Each of the 4 regions can be colored in any of the 15 colors, but adjacent regions must be different colors. The first region can be colored in 15 ways, the second in 14 ways (to ensure it's different from the first), the third in 14 ways, and the fourth in 14 ways as well. Therefore, the total number of ways to color the map is (15 \times 14^3).
There are infinitely many ways. Think of any number, say x. calculate y = 14 - x Then x + y = 14 Since the choice of x was arbitrary, there are infinitely many answers. That applies to pairs of numbers. You can repeat the process for sums of 3, 4, ... numbers. Also, you can look at multiplication and other ways of combining numbers (binary operations).
The number of ways a construction foreman can choose 5 workers from a total of 14 available workers can be calculated using the combination formula ( C(n, r) = \frac{n!}{r!(n-r)!} ). In this case, ( n = 14 ) and ( r = 5 ). Therefore, the calculation is ( C(14, 5) = \frac{14!}{5!(14-5)!} = \frac{14!}{5! \cdot 9!} = 2002 ). Thus, there are 2,002 ways to choose 5 workers.
0.14, 14%, 14/100
Vagabond Ways was created on 1999-04-14.
It depends on whether they are being arranged in a line or a circular pattern. In a line: 15*14*13 = 2730 ways. In a circular pattern : ABC, BCA and CAB will be the same pattern, only rotated. So the answer is 15*14*13/3 = 910 ways.