1.9.20 Integrate kx^n

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Question 8

A synthetic crystal's mass growth rate, $dmdt\displaystyle \frac{dm}{dt}$ in grams per hour, is modeled by the equation:

\frac{dm}{dt} = \frac{15t^3 - 4}{5\sqrt{t}}, \quad t > 0

where $t\,$ is the time elapsed in hours. Determine the general expression for the mass $m\,$ in terms of $t$ , giving your answer in its simplest form.

[4]

1.9.20 Integrate kx^n

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Question 8

A synthetic crystal's mass growth rate, $dmdt\displaystyle \frac{dm}{dt}$ in grams per hour, is modeled by the equation:

\frac{dm}{dt} = \frac{15t^3 - 4}{5\sqrt{t}}, \quad t > 0

where $t\,$ is the time elapsed in hours. Determine the general expression for the mass $m\,$ in terms of $t$ , giving your answer in its simplest form.

[4]

1.9.20 Integrate kx^n

Question 8

1.9.20 Integrate kx^n Questions

1.9.20 Integrate kx^n

Question 8

1.9.20 Integrate kx^n Questions