The Fahrenheit temperature F and absolute temperature K satisfy a linear equation. Given that `K" "=" "273` when `F" "=" "32` and that `K" "=" "373` when`F" "=" "212` . Express K in terms of F and find the value of F, when `K" "=" "0` .

The Fahrenheit temperature F and absolute temperature K satisfy a linear equation. Given that K" "=" "273 when F" "=" "32 and that K" "=" "373 whenF" "=" "212 . Express K in terms of F and find the value of F, when K" "=" "0 .

The fahrenheit 'F' and Kelvin 'K' temperatures show a linear relation. If at F=32 , K=273 and at F=212 , K=373 , then find K in terms of F . Also find the value of F when K=0 .

The dimensions of k in equation F = kx are

Find the value of k for which f(x)={kx+1 when x pi

The variation of K and k_(f)/K_(b) with temperature shows the following effects:

If the temperature of a liquid can be measured in kelvin units as x^(@)K or in fahrenheit units as y^(@)F , the relation between the two systems of measurement of temperature is given by the linear equation. y=(9)/(5)(x- 273)+32 (i) find the temperature of the liquid in fahrenheit, if the temperature of the liquid is 313 K. (ii) If the temperature in kelvin.

If f(x) = {((sin 2x)/(5x), ",", "when" x != 0),(k, ",", "when" x = 0):} is continuous at x = 0, then the value of k will be

If f(x+k)+f(x)=0 AA x in R , k in R and the period of f(x) is mk ,then m=

Consider f(x)=(x^(2))/(2) -kx +1 such that f(0) =0 and f(3)=15 The value of k is

Let f(x)=(kx)/(x+1) then the value of k such that f(x) is