1.9.20 Integrate kx^n

Question 11

A scientist monitoring the growth of a synthetic crystal determines that the rate of change of its mass, $M$ in milligrams, with respect to time $t$ in hours, is given by:

\frac{dM}{dt} = 5t^4 - \frac{3}{\sqrt[4]{t^3}}, \quad t > 0

Determine the general expression for the mass $M (t)$ .

[2]

1.9.20 Integrate kx^n

1 2 3 4 5 6 7 8 9 10 11 12 13

Question 11

A scientist monitoring the growth of a synthetic crystal determines that the rate of change of its mass, $M$ in milligrams, with respect to time $t$ in hours, is given by:

\frac{dM}{dt} = 5t^4 - \frac{3}{\sqrt[4]{t^3}}, \quad t > 0

Determine the general expression for the mass $M (t)$ .

[2]

1.9.20 Integrate kx^n

Question 11

Markscheme

1.9.20 Integrate kx^n

Question 11

Markscheme

1.9.20 Integrate kx^n

Question 11

1.9.20 Integrate kx^n Questions

1.9.20 Integrate kx^n

Question 11

1.9.20 Integrate kx^n Questions