Maths TutorOpen. To bridge the gap from school to university study, to revise or find the
maths topic you missed, you will want to meet mathtutor . Video tutorials, with ... Algebra - Arithmetic - Differentiation - Functions

Pascal's triangle and the binomial theorem - Maths TutorPascal's triangle and the binomial theorem ... In this tutorial you will learn how
Pascal's triangle can be used to obtain the required ... Video tutorial 54 mins.

Integration - Maths TutorIntegration is often introduced as the reverse process to differentiation, and has
wide applications, for example in finding areas under curves and volumes of ... Integration as summation - Integration as the reverse - Integration by parts

Open. To bridge the gap from school to university study, to revise or find the
maths topic you missed, you will want to meet mathtutor . Video tutorials, with ...

Open. To bridge the gap from school to university study, to revise or find the
maths topic you missed, you will want to meet mathtutor . Video tutorials, with ...

Algebra - Maths TutorNever quite got your head around algebra ? Let mathtutor take the mystery out of
it with step by step progression. Tackle more challenging concepts in ...

Volumes of solids of revolution - Maths TutorVolumes : Exercises . 1/3. 1 (i). Attempt the following questions. Find the volume
generated when the area is rotated about the x-axis: The area between the curve
...

Transposition of Formulae - Maths TutorIt is often useful to rearrange, or transpose , a formula in order to write it in a
different, but equivalent form. This unit explains the procedure for doing this.

Open. To bridge the gap from school to university study, to revise or find the
maths topic you missed, you will want to meet mathtutor . Video tutorials , with ...

Open. To bridge the gap from school to university study, to revise or find the
maths topic you missed, you will want to meet mathtutor. Video tutorials, with ...

Geometry & Vectors - Maths TutorEssential revision or learning for a wealth of disciplines like architecture, physics,
engineering or design. Understanding the qualities of circles, lines and cones ...

Open. To bridge the gap from school to university study, to revise or find the
maths topic you missed, you will want to meet mathtutor . Video tutorials , with ...

Expanding And Removing Brackets - Maths TutorIn this unit we see how to expand an expression containing brackets . By this we
mean to rewrite the expression in an equivalent form without any brackets in.

Logarithms - Maths TutorLogarithms. Logarithms appear in all sorts of calculations in engineering and
science, business and economics. Before the days of calculators they were used
to ...

Integration is often introduced as the reverse process to differentiation, and has
wide applications, for example in finding areas under curves and volumes of ...

Finding areas by integration - Maths TutorFinding areas by integration . In simple cases, areas can be found by evaluating a
single definite integral . Sometimes the integral gives a negative answer, and ...

Arithmetic - Maths Tutormathtutor home. Ideal for learning core arithmetical skills from scratch or
refreshing skills that may not have been used for some time, the Arithmetic
section ...

Trigonometry - Maths TutorPythagoras' Theorem and pizzas? The theorem is meticulously described here
with an animation and extension material that brings the concept to real life (yes,
...

Sigma notation - Maths TutorSigma notation is a method used to write out a long sum in a concise way. In this
unit rules for using sigma notation are established. Video tutorial 27 mins.

Pythagoras ' Theorem - Maths TutorPythagoras ' theorem - the square on the hypotenuse is equal to the sum of the
squares on the other two sides - is well known. In this tutorial we revise the ...

Differentiation - Maths TutorHow do you find a rate of change, in any context, and express it mathematically?
You use differentiation . Tutorials in differentiating logs and exponentials, sines ...

Maxima and minima - Maths TutorMaxima and minima . Because the derivative provides information about the
gradient of a graph of a function, we can use it to locate points on a graph where
the ...

Let mathtutor take the mystery out of it with step by step progression. Tackle more
challenging concepts ... the decibel scale in acoustics. Video tutorial 35 mins.

Properties of straight line segments - Maths Tutorstraight line between two points . The distance between the two points and the
mid-point of the line joining the two points are calculated. Video tutorial 27 mins.

Arithmetic and geometric progressions - Maths TutorArithmetic and geometric progressions ... particular types of sequence known as
arithmetic progressions and geometric progressions, ... Video tutorial 65 mins.

The chain rule - Maths Tutor1(i). Find the derivative dy/dx of each function. Notation: enter (e.g.) 2e^ x , -3^( x +
1), sin (1 - x ), 3/(1 - x ). 12. y = (3x - 7). y = sin (5x + 2). y = ln(2x - 1). 2 - 3x. y = e.

The gradient of a straight line segment - Maths TutorIn this unit the gradient of a straight line segment is found, and the relationships
between the gradients of parallel lines and perpendicular lines are explained.

Integration by substitution - Maths TutorIntegration by substitution . There are occasions when it is possible to perform an
apparently difficult piece of integration by first making a substitution. This has ...

x - a - Maths Tutor- 5cos x + 12sin x. 4cos x - sin x. click each to see the answer. submit. reset
exercise. next. 2/4. 1(ii). Attempt the following questions. -2cos x - 3sin x. -cos x +
3sin ...

How do you find a rate of change, in any context, and express it mathematically?
You use differentiation. Tutorials in differentiating logs and exponentials, sines ...

Integration by parts - Maths Tutor1 (i). Evaluate the following integrals . Notation: enter (e.g.) 1/2 sin 2x, ln| x |, sqrt ( x ),
1/3 e^-3x. . xsinxdx = + C. . xcos4xdx = - x . xe. dx = 2. x cosxdx = x . 2x e dx =.

Fractions Basic Ideas - Maths TutorFractions are ways of writing parts of whole numbers. This unit looks at the basic
concept of fractions — what they are, what they look like, why we have them ...

Differentiation from first principles - Maths TutorDifferentiation from first principles . What is differentiation? It is about rates of
change - for example, the slope of a line is the rate of change of y with respect to
x.

Tangents and normals - Maths TutorFind the equation of the tangent at the points indicated. Enter 0, 1 explicitly, do
not just leave blank; enter -1 rather than just -. 2. f(x) = 3x - 2x + 4. at x = 0 : y = x +
.

A solid of revolution is obtained by rotating a curve about the x-axis. There is a
straightforward technique, using integration, which enables us to calculate the ...

In this unit we explore how the sum of two trigonometric functions e.g. 3 cos x + 4
sin x , can be expressed as a single trigonometric function. Having the ability to ...

The double - angle formulae - Maths TutorThe double - angle formulae . Double angle formulae are so called because they
involve trigonometric functions of double angles e.g. sin 2A, cos 2A and tan 2A.

Pascal's triangle and the binomial theorem . A binomial expression is the sum or
difference of two terms. For example, x+1 and 3x+2y are both binomial ...

2. Determine the values of the following logarithms. Enter each answer as a
whole number or a fraction, e.g. 1/2. log3 9 = log3 = ( ). log2 32 = log7 1 = log5
125 =.