Derivative of Sushi Rolls in 3D Space as a Function of Temperature

This research explores the theoretical framework of sushi rolls as a function of temperature. Our team of expert chefs and mathematicians have calculated the derivative of sushi rolls in 3D space as a function of temperature, with results that are sure to revolutionize the world of Japanese cuisine.

Our research has shown that the derivative of a sushi roll is a complex function involving both the temperature and the number of fish in the roll. The results are presented in the following equation:

					∂(SushiRoll) / ∂(T) = (3.14 × 10^(-6) × (T^2) - (2.71 × 10^(-8) × (T^2) × (N^2)) / (1 + (1.61 × 10^(-4) × T))

We have also created an interactive calculator to help you visualize the derivative in action:

• Calculator
• Technical Notes