You can basically use any letter for a constant. "c" is often used because it's the first letter of "constant"; the use of "k" probably arises either from the fact that it has the same sound, in English, as "k"; or from other languages where the word "constant" is written with a "k" (e.g., "Konstante" in German).
Vol = k*Temp where k is a constant. Vol2 = Vol1*T2/T1 = 5.00*373/223 = 8.36 litres, approx.
8.998 X 10^9 N*m^2/C^2
13
(direct variation) t = kr, where k is any constant, and it is called the constant of the variation.t = 2 when r = 26t = kr2 = k(26) (divide by 26 to both sides)2/26 = kk = 1/13(indirect variation) t = c/s, where c is any constant, and it is called the constant of the variation.t = 2 when s = 26t = c/s2 = c/78 (multiply by 78 to both sides)156 = c
A = k (b/c)'k' is some constant number.
The symbol for the equilibrium constant is K.
You can basically use any letter for a constant. "c" is often used because it's the first letter of "constant"; the use of "k" probably arises either from the fact that it has the same sound, in English, as "k"; or from other languages where the word "constant" is written with a "k" (e.g., "Konstante" in German).
Kuz they kan
Kuz they kan
Let k = 0 9x18 squared x 17 x 18 k is a constant. Its anti-derivative is kx + C, where C is a constant. The anti-derivative squared is (kx+ C) squared.
C, which has either an S or a K sound when it is used in words. So there is no need for a C when an S or a K could be used instead.
C = k*a*d*e^3/sqrt(m) where k is a constant.
use this strategy: integral of (b^x) dx = (b^x)/ln(b) + K [K is integration constant, b is not a variable]rewrite (1/c)^(1-x) = ((1/c)^1)*((1/c)^(-x)) = (1/c)*(c^x). (1/c) is a constant, so bring outside the integral, then let b = c in the formula above, and you have (1/c)*(c^x)/ln(c) + K
Two variables, X and Y are said to be in inversely proportional is X*Y - k where k is some non-zero constant. X and Y are said to be directly proportional if X = c*Y where c is some constant.
Vol = k*Temp where k is a constant. Vol2 = Vol1*T2/T1 = 5.00*373/223 = 8.36 litres, approx.
It is often represented by c for constant or k for its phonetic equivalent. But as long as you declare it as a constant, any symbol will do.