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Sasmallmath
Приєднався 29 лип 2010
Mathematics methods - mainly GCSE
AQA GCSE Maths June 2023 Foundation exam paper 2 Walkthrough
This is a full walkthrough of the AQA GCSE Maths June 2023 Foundation exam paper 2. This is a calculator paper. Unfortunately I have had a virus that has left me with a croaky voice - but hope it is clear enough.
The paper can be downloaded from
www.aqa.org.uk/subjects/mathematics/gcse/mathematics-8300/assessment-resources?secondaryResourceType=Question+papers
If you find this useful - a like would be great, and a subscription would be even better.
The paper can be downloaded from
www.aqa.org.uk/subjects/mathematics/gcse/mathematics-8300/assessment-resources?secondaryResourceType=Question+papers
If you find this useful - a like would be great, and a subscription would be even better.
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Відео
AQA GCSE Maths 2023 Foundation Exam Paper 1 Walkthrough
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A complete working of the AQA GCSE Maths 2023 Foundation Exam Paper 1. This is a non calculator paper and the specification is AQA 8300. I would suggest downloading the paper - link below and having ago yourself. Then check your work against the video. Paper link www.aqa.org.uk/subjects/mathematics/gcse/mathematics-8300/assessment-resources?secondaryResourceType=Question papers
KeyStage 2 Paper 3 Reasoning 2019 - complete walkthrough
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This is a completely worked Key Stage 2 paper 3on reasoning from 2019 The paper can be found here satspapers.org/SATs papers/2016 onwards/2019mathssats/STA198218e_2019_ks2_mathematics_Paper3_reasoning.pdf The walking man image came from creazilla.com/media/emoji/55754/person-walking
KeyStage 2 Mathematics Paper2 Reasoning 2019 - walkthrough
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This is the fully worked paper 2 of Reasoning.
KeyStage 2 Mathematics Arithmetic 2019 worked paper
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This is the fully worked 2019 key stage 2 Mathematics paper in Arithmetic. I took my time and showed formal methods even when the answer may seem clear anyway.
HowToStudyForGCSEMathematics
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Introducing the book: How to Study for GCSE Mathematics: A psychological approach to learning. Available on Amazon.com English Version www.amazon.com/How-Study-GCSE-Mathematics-Psychological/dp/B09X5JL7DY Available on Amazon.co.uk English Version www.amazon.co.uk/How-Study-GCSE-Mathematics-Psychological/dp/B09X5JL7DY Also there is a kindle only version available in Portuguese on Amazon.com www....
IGCSE 0580 Specimen Paper 2 2020
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Fully worked paper IGCSE 0580 Specimen Paper 2 2020. Includes a calculator emulator. Timecodes 0:00 - Intro 0:30 - Q1 Time 1:15 - Q2 Percentage 2:06 - Q3 Largest number 3:35 - Q4 Squaring units 4:14 - Q5 Substitution into equation 5:00 - Q6 Stem and Leaf 6:32 - Q7 Construction 6:50 - Q8 Parallel lines 8:51 - Q9 Rearranging formula 10:27 - Q10 irrational numbers 10:53 - Q11 Bounds 11:40 - Q12 Si...
Suvat Equations Introduction
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An introduction to the SUVAT equations of motion for an object under constant acceleration (or deceleration). S for Displacement, U for initial velocity, V for final velocity, A for acceleration and T for time. Worked examples with, important for clarity, good methodology shown.
Compass and Ruler Construction
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A construction problem using a compass and ruler. Where shall the sprinkler go to water all the trees? The compass acts as a very accurate and versatile drawing tool.
Constructing a point perpendicular to a line using compass and ruler
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Using compass and ruler a point off a line is tracked down to the line. This new line is perpendicular to the first. Music from UA-cam library - Dulcinea by Steve Adams
Bisect an angle with compass and ruler
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Another construction with compass and ruler - this time bisecting an angle. This technique is often needed in a question such as placing an object nearer one line than the other - hence the need to find the midline between them i.e bisecting the angle.
Bisecting a Line with compass and ruler
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Part of construction. Just a compass and ruler are needed to bisect a line. It also makes the line perpendicular to the other.
Fractions - An overview of Multiplying, Dividing, Adding and Subtracting.
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A quick overview of Fractions, easy way to Multiply, Divide, Add and Subtract. It is intended to remind us of the method rather than straight tuition.
Cumulative Frequency Tutorial
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This tutorial goes through an example of creating cumulative frequency from data, then drawing a diagram, establishing the interquartile range and finding the median. Also shown is how a box and whisker plot are produced from the cumulative frequency graph.
Calculations with Standard Form
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How to add, subtract, multiply, divide and use powers with Standard Form. Additional videos which may help are Converting numbers to Standard Form and back ua-cam.com/video/Wyy3mapqZ4w/v-deo.html Playing with powers - the rules of indices ua-cam.com/video/djLvMLU4YDc/v-deo.html
Converting Numbers to Standard Form and back
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Converting Numbers to Standard Form and back
Playing with powers the rules of indices
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Playing with powers the rules of indices
GCSE Edexcel Math Calculator Paper Higher November 2015 Questions 16 to 25
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GCSE Edexcel Math Calculator Paper Higher November 2015 Questions 16 to 25
GCSE Edexcel Math Calculator Paper Higher November 2015 Questions 6 to 15
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GCSE Edexcel Math Calculator Paper Higher November 2015 Questions 6 to 15
GCSE Maths Edexcel Higher Paper Calculator November 2015 Questions 1 to 5
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GCSE Maths Edexcel Higher Paper Calculator November 2015 Questions 1 to 5
Edexcel GCSE Maths Non Calculator Higher Paper November 2015 Questions 19 to 22
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Edexcel GCSE Maths Non Calculator Higher Paper November 2015 Questions 19 to 22
Edexcel GCSE Maths Non Calculator Higher Paper November 2015 Questions 1 to 18
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Edexcel GCSE Maths Non Calculator Higher Paper November 2015 Questions 1 to 18
Transposition of formulae or making X the subject - more examples
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Transposition of formulae or making X the subject - more examples
Transposition of formulae or making X the subject
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Transposition of formulae or making X the subject
Equation of a straight line 4 examples
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Equation of a straight line 4 examples
Thanks nice and clear. I like the relaxed way you explain the maths. 😊
Very clear explanations!
Timecodes 0:00 - Intro 0:30 - Q1 Time 1:15 - Q2 Percentage 2:06 - Q3 Largest number 3:35 - Q4 Squaring units 4:14 - Q5 Substitution into equation 5:00 - Q6 Stem and Leaf 6:32 - Q7 Construction 6:50 - Q8 Parallel lines 8:51 - Q9 Rearranging formula 10:27 - Q10 irrational numbers 10:53 - Q11 Bounds 11:40 - Q12 Similar triangles 13:07 - Q13 Inequality 14:04 - Q14 Adding fractions 16:42 - Q15 Sequence 18:00 - Q16 Internal angles of hexagon 19:38 - Q17 Area of trapezium and pythagoras 23:07 - Q18 Venn diagrams 24:27 - Q19 Using calculator 26:45 - Q20 Recurring decimal as fraction 27:18 - Q21 Identifying graph functions 29:33 - Q22 Probability tree 30:59 - Q23 Finding value of k 33:28 - Q24 Box and Whisker plots 35:08 - Q25 Completing the square 36:48 - Q26 Circle theorems 38:56 - Q27 Simplifying powers 41:40 - Q28 Simultaneous equations
*Which software do you use in the video?*
Beautifully clear explanation!
Glad you liked it
Very good.
Thanks!
vaffamok
what d'you mean???
@@brontosauro2711 it's a mathematic formule...
@@Renkuren ゴゴゴゴゴ
@@brontosauro2711 ブブブブ
I do not know what it means either - believe it is Italian - but hey it's a comment and have not had one of those for a while. I'm still doing Math stuff but have been very busy. Best wishes.
Very helpful dude
Clarity
?
You didnt understand?
Hi klag
Hi Klag, thanks for the comment. Not sure which bit ? refers to, let me know and I will try and explain. All the best.
Lel.
Thanks for the comment. :-)
great many thanks
I’m doing my GCSEs in 2021 and I’m so scared😭
Hello Amina, a year of study ahead of you - wishing you all the best. A good tip with maths is if you get stuck, no need to struggle with it. Just look up the topic on youtube, then practice. Just practice little and often. Hope your studies go well.
Cracking explanation!
Many thanks for the encouraging comment
only explanation that helped me after hours of struggle what a legend thank you
Great, glad that Factorising Harder Quadratics helped. :-)
Thanks for the comment - great to know the video helped.
This is really helpful thanks! It really helped bring back what I had to do for these questions, considering i've forgotten.
Great, glad it helped - good to have a reminder now and then.
Cheers very useful.
Great, glad it was useful
thanks you really helped me
Great, glad the video helped.
what do you do with -6x^2
An example -6x^2-5x-1=0 first take the minus sign outside of a bracket and change all the signs to give -(6x^2+5x+1)=0 which is identical, then solve the expression inside the bracket as shown in the video. Hope that helps, and thanks for the comment.
great it helps with my maths
Love ya darl thanks for the help
Thankyou very much this helped massively with my homework!! Will be coming back to this channel again!! 👊👌☺
Thank you for the comment, and for subsribing. I have just started uploading videos again - aiming for one a week, each Sunday. So coming this Sunday is Simultaneous Equations. All the best with your studies.
Best method and explanation, i hope more people can see it
Thank you for the comment. Glad you liked the explanation. :-)
my profile pic is me before watching this video
And the pic after watching?
Thank you so so much.This is so helpful
Thank you for the comment and I am so glad the video was helpful :-)
why doesn't x+y cancel out on the right side? on the last example?
Do you mean with the X on the top? It is possible to cancel when there is a common factor top and bottom. But in this case there is no common factor. If it was something like (4x+2y)/(x+y) then the top is twice the bottom so the x+y can be cancelled to give the answer 2. Hope that helps.
brilliant! thanks for the help.
Great to hear you found it brilliant. Many thanks for the comment. :-)
I multiplied by g and then divided by the fraction, then inverted as I had a fraction under a fraction. Your one step less is better, thanks.
Hi In the y=(x-d)/(x-c) equation, is that the only solution? I moved the "-d" to the LHS and the "xy" the the RHS and ended up with x = (d-cy)/(1-y) as a solution, I put some numbers in MY solution and the same set of numbers into original equation and everything tallied up. Was my solution a viable solution then?
Yes, your solution is valid. Your's is a negative top and bottom of my solution. And a negative divided by a negative will of course make a positive - so the same. As long as you follow the rule of doing the same to both sides, all should be Ok. Best wishes, Stephen
This video was really helpful! :) Thank you!
Glad to hear it helped. All the best :-)
hi,thanks for tutorials,why don't you do an example such as 2y=3x+6 and plot it on the graph?
2y=3x+6 I would first change this by dividing the equation by 2 to give y=1.5x+3 then plot it according to the technique shown. Hope that helps.
Thanks, that was helpful
Where can I get a video explaining gradient of a curve
Hello. You will be looking at differentiation. Paste this into youtube Core 1 - Differentiation (1) - Introduction and from first principles Also a web site I find useful is www.m4ths.com Hope this helps
Where can I get a video explaining gradient of a curve
thanks this is the most helpful
Great, glad it helped.
y+x =ax make x the subject
Hi Matt. The answer is x=(y divided by (1-a)) The technique showing this starts at 3 minutes 20. Basically move the Y to the right side of the equation, bring the ax over to the left. Then you have a common factor in X on the left. This gives x(1-a)=Y Then all that is needed is to divide by (1-a). Hope that helps.
Oops I made a mistake. should be x=(-y divided by (1-a)) The reason being that when Y moves over to the right it becomes negative.
Thank you
Thank u!!!!!!!!!!!!!!!!!!!!!!!
how would you solve (2-x)(3-x) ?
2 times 3 then 2 times -x then -x times 3 and finally -x times -x. This will give 6 -2x -3x +xsquared Then collecting the like terms we finally have 6 -5x + xsquared. I do apologise for the very slow reply.
Thank you So Much :)
Thank you so much
what would (x-10) squared be?
+Jazzy W Thats why I came here too
haha lol
There is a good saying worth learning when squaring a bracket like this. It is. Square the first term, square the second term, then twice the product of the two. So square x. then square (-10)=+100. Then the product is -10x so twice the product is -20x. so the answer is x(squared) - 20x + 100. I do apologise for the very slow reply.
Thanks! Really helped
very nice thanks - via YTPak(.com)
Thank you, sir.
really useful thanks
I cant undertstand anything i have a quiz tommorow and the book doesnt explain that ( just says if i have a table with 5 points and given the X and Y what is the equation :(
than you ***** :)
Thank u so much u have really helped me because I have a test tomorrow.Yay!!!!!!
Hello, thanks, you helped, can you help me with this one. I haven't seen an example of it. The computer does not have a symbol for pie so I will use # ok. so it is # = 3v over 4rcubed multiplied by 4rcubed, make r the subject. # = 3v x 4r cubed ---- ------------ 4r cubed please remember the # sign is pie. r is cubed.
Hello. As it is shown the 4r cubed would cancel each other out. So # = 3v. But I do not think this is what you mean. A bit more information would be helpful. If it was just # = 3V/(4rcubed) then the best way to do this is first multiply both sides by rcubed. This gives rcubed X # = 3v/4. Then divide both sides by # which gives rcubed =3v/(4#) Then finally cube root both sides. which gives r= CubeRootOf(3v/4#). Hope that makes sense.
Sasmallmath I was asking you how do you make r the subject.
This is much easier than other methods! Thanks a ton!
Glad you found it a good method.
Omg thanks I was struggling with the second for physics
Helpful