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5 star rating

10/10

Naleli Matlanyane

I know i speak for thousands of matriculants when i say,you can literally master the theory surrounding sequences and series 10/10, but the issue always come...

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I know i speak for thousands of matriculants when i say,you can literally master the theory surrounding sequences and series 10/10, but the issue always comes with having to sit in the exam room and answer actual questions..I found this course to curb that problem really,everyy single solution that's been done,,is followed by a thorough explanation on why and why not!!So you learn the concept,while also putting it into practise...would recommend without a doubt.

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5 star rating

ANOTHER ONE!!!

Alisa Diya Thool

these courses keep getting better and better , i really appreciate your extent of planning , how you break up the course starting with the easy questions 1st...

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these courses keep getting better and better , i really appreciate your extent of planning , how you break up the course starting with the easy questions 1st, it really builds up your confidence to attempt the big boys!! , cant wait to see what other courses you have planned :) , another 10/10

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Course curriculum

    1. How well do you understand questions like these...

    2. Determining the next term in a geometric sequence

    3. Calculating the sum to infinity of a series

    4. Finding a specific term in a quadratic sequence

    5. Determining the formula Tn, the nth term of a geometric sequence

    6. Showing why the sum to infinity of a sequence exists

    7. Writing down the first three terms of a quadratic sequence

    8. Determining the second difference of a quadratic sequence

    9. Finding a missing term in a geometric series

    10. Determining a formula for the nth term of an arithmetic sequence

    11. Writing down the remainders of terms in an arithmetic sequence

    12. Working with FIGURES that represent a quadratic sequence

    13. Determining the nth term of an INFINITE geometric sequence

    14. Determining the common ratio of a geometric sequence

    15. Determining a formula for Tn of a geometric sequence where only 2 terms are given

    16. Writing down the value of the next term in a quadratic sequence

    17. Explaining why a series converges

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    1. Give an idea of how questions like these make you feel

    2. Finding out how many terms are in an arithmetic series

    3. Calculating the sum of an arithmetic series

    4. Determining n if the nth term is 1 over 64 in a geometric sequence

    5. Solving for x in an arithmetic sequence question

    6. Calculating a specific term in an arithmetic sequence if only 2 terms are given

    7. Calculating the value of n if the sum of the first n terms of an arithmetic sequence is given

    8. Working with an infinite geometric series in disguise

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    9. Finding out which term in a quadratic sequence has the greatest value

    10. Calculating the sum of a certain number of terms in a geometric series

    11. Showing why the sum to infinity of a series exists.

    12. Calculating a certain term in a geometric sequence when only 2 terms are given

    13. Writing down the next term in a number pattern that has a mixture of 2 sequences

    14. Determining the formula for the nth term for a number pattern that has a mixture of 2 sequences

    15. What to do when you have to get the 500th term and your calculator gives you an error

    16. How to leave a term in a geometric sequence in simplified exponential form

    17. Writing down the value of T70 – T69 of a quadratic sequence

    1. What comes to mind when you see these questions?

    2. Writing a series in SIGMA NOTATION

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    3. Determining the formula for the nth term of a quadratic sequence

    4. Using the properties of a parabola in a quadratic sequence question

    5. Determining ALL values of n for which a quadratic sequence will be less than a certain number.

    6. Calculating the value for an ARITHMETIC SIGMA NOTATION question

    7. Showing that the next term of a sequence can be more than 1 option

    8. Writing down the value of a term in a sequence that has fractions and zeros

    9. Determining the sum of the first 500 terms in a number pattern that has fractions and 0s

    10. Calculating the first term of a series given in SIGMA NOTATION

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    11. Calculating a specific term in a quadratic sequence that is represented by FIGURES

    12. Determining the value of “a” in the formula of a quadratic sequence

    13. Working with a sequence of the FIRST DIFFERENCES of a quadratic sequence

    14. Proving the Sn formula of an arithmetic series

    1. Write what comes to mind when you see questions like this

    2. How to show that a sequence can NOT be geometric

    3. For which values of x will a sigma notation’s expression exist

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    4. Calculate the sum of the terms in the arithmetic sequence that are divisible by a certain number

    5. Calculating the values of 2 terms when the first difference between two terms is given.

    1. Rank the difficulty of these last few questions

    2. Writing an expression in sigma notation when no specific sequence is given

    3. Determining the value of sequential expression up to a certain number of terms

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    4. Calculate T69 if T89 is 23594 in a quadratic sequence question

    5. When you finish the course, try these

    6. Hit Me Up

About this course

  • R199.00 / month with 3 day free trial
  • 59 lessons
  • 5.5 hours of video content

Course Description

Explore Sequences and Series comprehensively in this course. The lessons are divided into 5 chapters, each focusing on different levels of exam questions. Our dynamic course structure ensures enrolled students have access to all added content at no extra cost.


Instructor

Levy From Bright Young Brains

Levy Nyamariwata

Even though I struggled with marks in the 40s and 50s from Grade 8 to 11, I turned things around and graduated with distinctions. My journey shows that with the right guidance and resources, anyone can achieve excellence. Enroll in my math course and let me help you achieve your own success story!

Leave the exam room feeling confident

This investment is worth it.