In mathematics and physics, the letter "k" is often used to represent a constant because it is derived from the German word "konstante." This convention helps distinguish constants from other variables, particularly when multiple constants are involved. Additionally, using "k" can help avoid confusion with the variable "c," which is commonly used to represent the speed of light in physics.
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
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.
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 = k*a*d*e^3/sqrt(m) where k is a constant.
The constant of proportionality pi = 3.141592.... is a constant of proportionality for all circles. 'C' is directly proportional to 'd' Equating C = kd k = C/d This is found to be true for all circles, however, large or small. The 'C' and 'd' are the variables.
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.