Question 1 Question 2 Question 3 Question 4 Question 5 Question 6 GCSE Maths Tutoring I offer one-to-one and small group GCSE Maths tutoring for students across the UK and internationally. With 94+ five-star Google reviews and tutoring experience since 2017, I specialise in helping students understand difficult concepts and
Paper 1 QP Edexcel iGCSE Maths Paper 1 January 2019Edexcel iGCSE Maths Paper 1 January 2019.pdf724 KBdownload-circleEdexcel iGCSE Maths Paper 1 January 2020Edexcel iGCSE Maths Paper 1 January 2020.pdf1 MBdownload-circleEdexcel iGCSE Maths Paper 1 January 2021Edexcel iGCSE Maths Paper 1 January 2021.pdf1 MBdownload-circleEdexcel iGCSE Maths Paper 1
Question 1 Edexcel A-Level Maths Paper 1 June 2018 Question 2 Edexcel A-Level Maths Paper 2 June 2018 Question 3 Edexcel A-Level Maths Paper 1 June 2020 Question 4 Edexcel A-Level Maths Paper 1 June 2020 Question 5 Edexcel A-Level Maths Paper 2 June 2020 Question 6 Edexcel A-Level Maths
To differentiate $y = ax^n$: multiply the coefficient by the power and subtract one from the power, giving $\displaystyle\frac{dy}{dx} = nax^{n-1}$. Question 1 Differentiate the following expressions with respect to $x$. a) $y = x^6 - 7x^2$ b) $y = 1 - 6x^{\frac{5}{2}}$ c)
Question 1 $(a + b)^n = a^n + \dbinom{n}{1}a^{n-1}b + \cdots + \dbinom{n}{r}a^{n-r}b^r + \cdots + b^n$ Find the first four terms in the expansion in ascending powers of $x$ of (a) $(1 + x)^{10}$ (b) $(1 + 2x)^8$ (c) $\left(1 -
Question 1 Polynomial long division — divide the cubic by the linear factor to find the quotient Find the quotient obtained in dividing (a) $(x^3 + 2x^2 - x - 2)$ by $(x + 1)$ (b) $(x^3 + 2x^2 - 9x + 2)$ by $(x - 2)$ (c) $(20 + x + 3x^
Edexcel A-Level Maths June 2025 * Edexcel A-Level Maths Paper 1 June 2025 | Mark Scheme | Video Answers * Edexcel A-Level Maths Paper 2 June 2025 | Mark Scheme | Video Answers * Edexcel A-Level Maths Paper 3a June 2025 | Mark Scheme | Video Answers * Edexcel A-Level Maths Paper 3b June 2025 | Mark Scheme | Video Answers Edexcel
Edexcel A-Level Maths Paper 1 June 2025Edexcel A-Level Maths Paper 1 June 2025.pdf1 MBdownload-circleEdexcel A-Level Maths Paper 1 June 2025 MSEdexcel A-Level Maths Paper 1 June 2025 MS.pdf1 MBdownload-circleEdexcel A-Level Maths Paper 2 June 2025Edexcel A-Level Maths Paper 2 June 2025.pdf940 KBdownload-circleEdexcel A-Level Maths Paper 2 June
Question 1 OCR MEI A-Level Maths Paper 1 June 2018 Question 2 OCR MEI A-Level Maths Paper 1 June 2019 Question 3 OCR MEI A-Level Maths Paper 1 June 2020 Question 4 OCR MEI A-Level Maths Paper 1 June 2021 Question 5 OCR MEI A-Level Maths Paper 1 June 2022
Key Reference Corresponding values $\sin^{-1}(x)$ — use $180 - \text{ans}$ for the second solution $\cos^{-1}(x)$ — use $360 - \text{ans}$ for the second solution $\tan^{-1}(x)$ — use $\text{ans} + 180$ for the second solution For all: after finding two consecutive values, keep adding or subtracting
Key Formulae $\displaystyle\int e^{kx}\,dx = \frac{1}{k}e^{kx} + c$ $\displaystyle\int \sin(kx)\,dx = -\frac{1}{k}\cos(kx) + c$ $\displaystyle\int \cos(kx)\,dx = \frac{1}{k}\sin(kx) + c$ $\displaystyle\int \frac{1}{kx+c}\,dx = \frac{1}{k}\ln|kx+c| + C$
Question 1 Edexcel AS-Level Maths Paper 1 June 2018 Question 2 Edexcel AS-Level Maths Paper 1 June 2018 Question 3 Edexcel AS-Level Maths Paper 1 June 2020 Question 4 Edexcel AS-Level Maths Paper 1 June 2021 Question 5 Edexcel AS-Level Maths Paper 1 June 2022 Question 6 Edexcel AS-Level Maths