1224 results for "using".
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Exam (6 questions) in Calculus
5 questions on using substitution to find indefinite integrals.
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Question in Calculus
Integrate $f(x) = ae ^ {bx} + c\sin(dx) + px^q$. Must input $C$ as the constant of integration.
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Exam (3 questions) in Paul's workspace
Practice dividing polynomials using the long division method.
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Question in Kieran's workspace
This is a set of questions designed to help you practice adding, subtracting, multiplying and dividing fractions.
All of these can be done without a calculator.
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Exam (1 question) in Blathnaid's workspace
Critical points, absolute minimum, local maximum and minimum points, increasing and decreasing, concavity
rebel
rebelmaths
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Exam (1 question) in Blathnaid's workspace
Critical points, absolute minimum, local maximum and minimum points, increasing and decreasing, concavity
rebel
rebelmaths
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Question in Blathnaid's workspace
Practice using the log rules to add and subtract logarithms
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Question in PSYC2001
Example of displaying a randomly chosen image.
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Question in Maths support
Introductory exercise about subsets using custom grading code.
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Question in Maths support
Introductory exercise about subsets using custom grading code.
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Question in Algebra
Apply the quadratic formula to find the roots of a given equation. The quadratic formula is given in the steps if the student requires it.
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Question in Partial fractions
Factorise $x^2+cx+d$ into 2 distinct linear factors and then find $\displaystyle \int \frac{ax+b}{x^2+cx+d}\;dx,\;a \neq 0$ using partial fractions or otherwise.
Video in Show steps.
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Question in Partial fractions
Factorise $x^2+cx+d$ into 2 distinct linear factors and then find $\displaystyle \int \frac{ax+b}{x^2+cx+d}\;dx,\;a \neq 0$ using partial fractions or otherwise.
Video in Show steps.
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Question in Partial fractions
Factorise $x^2+cx+d$ into 2 distinct linear factors and then find $\displaystyle \int \frac{ax+b}{x^2+cx+d}\;dx,\;a \neq 0$ using partial fractions or otherwise.
Video in Show steps.
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Question in Partial fractions
Factorise $x^2+bx+c$ into 2 distinct linear factors and then find $\displaystyle \int \frac{a}{x^2+bx+c }\;dx$ using partial fractions or otherwise.
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Question in Partial fractions
Factorise $x^2+cx+d$ into 2 distinct linear factors and then find $\displaystyle \int \frac{ax+b}{x^2+cx+d}\;dx,\;a \neq 0$ using partial fractions or otherwise.
Video in Show steps.
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Question in Partial fractions
Factorise $x^2+bx+c$ into 2 distinct linear factors and then find $\displaystyle \int \frac{a}{x^2+bx+c }\;dx$ using partial fractions or otherwise.
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Question in Partial fractions
Factorise $x^2+bx+c$ into 2 distinct linear factors and then find $\displaystyle \int \frac{a}{x^2+bx+c }\;dx$ using partial fractions or otherwise.
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Question in Partial fractions
Factorise $x^2+cx+d$ into 2 distinct linear factors and then find $\displaystyle \int \frac{ax+b}{x^2+cx+d}\;dx,\;a \neq 0$ using partial fractions or otherwise.
Video in Show steps.
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Question in Maths support
Using e to solve equations involving the natural log
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Question in Maths support
Practice using the log rules to add and subtract logarithms
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Question in Gizem's workspace
A quadratic equation (equivalent to $(x+a)^2-b$) is given and sketched. Three equations are given that can be solved using the graph. There is a chance there will only be one solution.
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Question in MESH Adaptive Learning Questions
A (quadratic) function is skethed sketched. Three equations are given that can be solved using the graph. There is a chance there will only be one solution.
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Question in Algebra
This question tests the student's knowledge of the remainder theorem and the ways in which it can be applied.
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Question in Algebra
This question tests the student's ability to find remainders using the remainder theorem.
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Question in EUB257
No description given
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Question in Maths support
Solving arithmetic progressions using simultaneous equations
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Question in Maths support
Solving arithmetic progressions using simultaneous equations
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Question in SPF Math1060
$A$ a $3 \times 3$ matrix. Using row operations on the augmented matrix $\left(A | I_3\right)$ reduce to $\left(I_3 | A^{-1}\right)$.
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Question in Maths support
(Calculating estimate and actual value of temperature using given formulas, and hence finding the percentage error)
rebelmaths