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How many kilojoules in 1 calorie [I.T.]?
The answer is 0.0041868.

We assume you are converting between **kilojoule** and **calorie [I.T.]**.

You can view more details on each measurement unit:

kilojoules or
calorie [I.T.]

The SI derived unit for **energy** is the joule.

1 joule is equal to 0.001 kilojoules, or 0.2388458966275 calorie [I.T.].

Note that rounding errors may occur, so always check the results.

Use this page to learn how to convert between kilojoules and calories.

Type in your own numbers in the form to convert the units!

1 kilojoules to calorie [I.T.] = 238.8459 calorie [I.T.]

2 kilojoules to calorie [I.T.] = 477.69179 calorie [I.T.]

3 kilojoules to calorie [I.T.] = 716.53769 calorie [I.T.]

4 kilojoules to calorie [I.T.] = 955.38359 calorie [I.T.]

5 kilojoules to calorie [I.T.] = 1194.22948 calorie [I.T.]

6 kilojoules to calorie [I.T.] = 1433.07538 calorie [I.T.]

7 kilojoules to calorie [I.T.] = 1671.92128 calorie [I.T.]

8 kilojoules to calorie [I.T.] = 1910.76717 calorie [I.T.]

9 kilojoules to calorie [I.T.] = 2149.61307 calorie [I.T.]

10 kilojoules to calorie [I.T.] = 2388.45897 calorie [I.T.]

You can do the reverse unit conversion from calorie [I.T.] to kilojoules, or enter any two units below:

kilojoules to zettajoule

kilojoules to nanojoule

kilojoules to newton meter

kilojoules to megaton

kilojoules to terajoule

kilojoules to gigajoule

kilojoules to pferdestärkenstunde

kilojoules to petajoule

kilojoules to kiloelectron volt

kilojoules to kiloton

The SI prefix "kilo" represents a factor of
10^{3}, or in exponential notation, 1E3.

So 1 kilojoule = 10^{3} joules.

The definition of a joule is as follows:

The joule (symbol J, also called newton meter, watt second, or coulomb volt) is the SI unit of energy and work. The unit is pronounced to rhyme with "tool", and is named in honor of the physicist James Prescott Joule (1818-1889).

International Steam Table Calorie (1956): 1.163 mW h = 4.1868 J exactly. This definition was adopted by the Fifth International Conference on Properties of Steam (London, July 1956).

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