Aged 5 to 7 years (Key stage 1, year 1 & 2). SATS in year 2
What affects year 1 and 2 students
From 5 to 7 years (Key stage 1, year 1&2) English SATS in year 2
Reading (word and comprehension), writing (spelling and handwriting)
From 5 to 7 years (Key stage 1, year 1&2) Maths SATS in year 2
Number, place value, add, subtract, multiply, divide, fractions, shape, space and measurement
From 5 to 7 years (Key stage 1, year 1&2) Maths SATS in year 2
Working scientifically, plants, animals, everyday materials and seasonal changes
Learn with Videos for Year 1 and 2
Maths: Learn how to Add, Subtract, Multiply and Divide
Aged 8 to 11 years (Key stage 2, year 3-6) SATS in year 6
What affects year 3 to year 6 students
From 8 to 11 years (Key stage 2, year 3-6) English SATS in year 6
Reading (word and comprehension), writing (spelling and handwriting)
Aged 8 to 11 years (Key stage 2, year 3-6) Maths SATS in year 6
Number, calculations, fractions, measurements, geometry, stats, algebra and ratio
Aged 8 to 11 years (Key stage 2, year 3-6) Science SATS in year 6
Sc1:scientific enquiry, sc2:life processes & living, sc3:materials and their properties, sc4:physical processes
Learn with Videos for Year 3 to 6
Maths: basic operations; English - SPAG
Aged 12 to 14 years (Key stage 3) SATS in year 9
The latest on Key stage 3
Aged 12 to 14 years (Key stage 3) English SATS in year 9
Reading and writing, spoken language, spelling, vocabulary and grammar
Aged 12 to 14 years (Key stage 3) Maths SATS in year 9
Numeracy and mathematical reasoning and problem solving
Aged 12 to 14 years (Key stage 3) Science SATS in year 9
Working scientifically, biology, chemistry,and physics.
Aged 15 to 16 years with GCSE's in year 11
The latest changes to GCSE Maths, Science and English
From aged 14 to 16 years (2 year GCSE, year 10 & 11).
Two year GCSE with exams at the end. Two exam papers: Foundation (up to grade C) or Higher (to A*).
From aged 14 to 16 years (2 year GCSE, year 10 & 11).
Two year GCSE with exams at the end. Two exam papers: Foundation (up to grade C) or Higher (to A*).
From aged 14 to 16 years (2 year GCSE, year 10 & 11)
Two year GCSE with exams at the end. Two exam papers: Foundation (up to grade C) or Higher (to A*).
Yr 12-13 news
What's happening in year 12&13 Maths and Physics
Advanced level, usually taken from ages 16-18 years
Yr12: C1+C2+option. Yr13: C3+C4+option. Options= Mechanics,decision maths,statistics. Exams: end Yr13
Advanced level (OCR), usually taken from ages 16-18 years
Year 12 - mechanics, electrons waves, photons. Year 13 - Newtonian, Fields & particles. Exams at end of year 13
Spare for A-level
Spare
The Principles for Imagination
Coming in Jan 2016 - There is a lot of emphasis on using Logic at school especially in the later years, to the detriment of Imagination. As we get older, our imagination dwindles and so we need to actively spend time exercising it.
Fuel is the energy for your imagination
We use the principles of Fuel, Freedom and Flexibility to let your imagination soar again.
Freedom lets your imagination soar by removing blocks
We use the principles of Fuel, Freedom and Flexibility to let your imagination soar again.
Flexibility improves imagination by letting you shift mental gears
We use the principles of Fuel, Freedom and Flexibility to let your imagination soar again.
Not really a test , more of an assessment of how you think.
Brain dominance, idea generator or evaluator, learning style
Revise with this OCR core 2 maths online test(1) with answers. (detail at end)
72 marks, A=80%, B=70% etc
The 30th term of an arithmetic progression is 77 and the 40th term is 107.
i) Find the first term and the common difference.
ii) Show that the sum of the first 26 terms is 715.
ANS
Marks shown at end question i.e. [2]
i) d = 3 and a = –10 [4]
ii)
[2]
Triangle XYZ has XY = 20cm, YZ = 5 cm and angle Y = 60. Calculate
i) the length of third side ZX,
ii) the area of the triangle,
iii) the size of angle X.
Marks shown at end question i.e. [2]
i) ZX = 18.02 cm [2]
ii) Area = 43.3 cm^{2} [2]
iii) X = 13.9° [2]
i) Find the first three terms of the expansion, in ascending powers of x, of (1 – 3x)^{10}
ii) Hence find the coefficient of x^{2} in the expansion of
Marks shown at end question i.e. [2]
i) 1, -30x, 405x^{2} [3]
ii) 375 or 375x^{2} [3]
In the figure, OAB represents a sector of a circle with centre O.
The angle AOB is 1.5 radians. The points C and D lie on OA and OB respectively.
It is given that OA = OB = 30 cm and OC = OD = 20 cm. The shaded region is bounded by the arcs AB and CD and by the lines CA and DB.
i) Find the perimeter of the shaded region.
ii) Find the area of the shaded region.
Marks shown at end question i.e. [2]
i) P = 95 cm [3]
ii) A = 375 cm^{2} [3]
The first term of a geometric progression is 6 and the second term is 5.1.
i) Find the sum to infinity.
ii) The sum of the first n terms is > 30.
Show that 0.85^{n} < 0.25, and use logarithms to calculate the smallest possible value of n.
Marks shown at end question i.e. [2]
i) S_{∞} =40 [2]
ii) n = 9 [6]
i) Find
ii) Find the value in terms of a
iii) Determine the value of
Marks shown at end question i.e. [2]
i) [4]
ii) [3]
iii) [1]
Express the following in terms of log_{10}u and log_{10}v
i)
ii)
iii) Given that
.
Find the value of v correct to 3 decimal places.
Marks shown at end question i.e. [2]
i) [1]
ii) [3]
iii) or 0.464 [4]
ƒ(x) is a polynomial given by x^{3} + px^{2} – 5x + 6 = 0. One of its factor is (x – 3)
i) Find the value of p and factorise ƒ(x) completely.
ii) Find .
iii) Sketch the polynomial.
Show that the area of the region between ƒ(x) and the x-axis over the interval (–2, 3) is given by the sum of the areas of the regions between the interval (–2, 1) and (1, 3)
Marks shown at end question i.e. [2]
i) p = –2; ƒ(x) = (x – 1)(x + 2)(x – 3) [6]
ii) 125/12 [4]
iii)
Integrate both areas gives
63/4 – 16/3 = 125/12
[2]
i) Sketch on one graph, with values of x from –180 ° to 180° the graphs of
ii) The equation has two roots α and β in the interval –180 ° ≤ x ≤ 180°
Mark α and β on the sketch and express β in terms α.
iii) Show that the equation can be written as
and hence find the value of β – α.
Marks shown at end question i.e. [2]
i)
[3]
ii) β = 180 – α [3]
iii) Use tan = sin/cos and sin^{2}+cos^{2}=1
β – α = 60 [6]
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