53 results authored by cormac breen - search across all users.
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Question in cormac's workspace
Simple Indefinite Integrals
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Question in cormac's workspace
Real life problems with differentiation
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Question in cormac's workspace
Simple Indefinite Integrals
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Question in Blathnaid's workspace
Real life problems with differentiation
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Question in Blathnaid's workspace
Maximising the volume of a rectangular box
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Question in Blathnaid's workspace
Implicit differentiation.
Given $x^2+y^2+ax+by=c$ find $\displaystyle \frac{dy}{dx}$ in terms of $x$ and $y$.
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Question in Blathnaid's workspace
Chain rule
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Question in Blathnaid's workspace
Quotient rule
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Exam (13 questions) in cormac's workspace
Integration by Substitution
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Question in cormac's workspace
Definite Integrals
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Question in cormac's workspace
Find $\displaystyle \int x(a x ^ 2 + b)^{m}\;dx$
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Exam (7 questions) in cormac's workspace
Basic indefinite integrals, Basic definite integrals, integration by substitution
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Question in cormac's workspace
Definite Intgerals
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Rebelmaths
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Question in cormac's workspace
Evaluate $\int_1^{\,m}(ax ^ 2 + b x + c)^2\;dx$, $\int_0^{p}\frac{1}{x+d}\;dx,\;\int_0^\pi x \sin(qx) \;dx$, $\int_0^{r}x ^ {2}e^{t x}\;dx$
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Exam (5 questions) in cormac's workspace
5 questions on indefinite integration. Includes integration by parts and integration by substitution.
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Question in cormac's workspace
Antiderivatives
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Question in cormac's workspace
Finding the stationary points of a cubic with two turning points
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Question in cormac's workspace
No description given
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Exam (1 question) in cormac's workspace
Critical points, absolute minimum, local maximum and minimum points, increasing and decreasing, concavity
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Question in cormac's workspace
Differentiate $\displaystyle e^{ax^{m} +bx^2+c}$
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Question in cormac's workspace
Introduction to using the product rule
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Exam (1 question) in cormac's workspace
Solve a pair of linear equations by writing an equivalent matrix equation.
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Question in cormac's workspace
Implicit differentiation.
Given $x^2+y^2+ax+by=c$ find $\displaystyle \frac{dy}{dx}$ in terms of $x$ and $y$.