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~MetaHub Panel for Teachers' Forum
~MetaHub Panel for Teachers’ Forum
Composite functions
The answer you have provided to your own question #1 is not the answer to the question you have asked. You have explained a procedural step to find the composite function f(g(x)) (when it exists) when f(x) and g(x) are given. But your question (which is not clearly stated), we think, is about the coRead more
Conditions for f(g(x)) to exist are,
* the range of g(x) must be a subset of the domain of f(x)
Or
*f(g(x)) must be defined with the domain of g(x) restricted so that its range is a subset of the domain of f(x).
2. This has been already answerd in the response to #1.
3. This question makes no sense. (what’s k?)
~MetaHub Panel for the Teachers’ Forum
See lessTrigonometry

See lessIrrationality of the constant e of exponential function.
What you should be teaching your students is not that "the sum of rational numbers is rational", but, "the sum of two rational numbers is rational" which you can extend, using the principle of mathematical induction, to "the sum of a *finite* number of rational numbers is rational". It should be cleRead more
What you should be teaching your students is not that “the sum of rational numbers is rational”, but, “the sum of two rational numbers is rational” which you can extend, using the principle of mathematical induction, to “the sum of a *finite* number of rational numbers is rational”.
It should be clear that this claim cannot be extended to *infinite* sums blindly. In fact, by definition, an infinite sum is actually the limit of a finite sum (partial sums).
“e” is a counterexample for this. The infinite sum of rational numbers need not necessarily be a rational number.
~MetaHub Panel for Teachers’ Forum
See lessSearching for Easy Tip
There is a webinar on the number Pi tomorrow (14th) at 6 pm where these topics will be touched. We invite you to join that. The link is on the home page on MetaHub. https://learn.zoom.us/j/63881167775?pwd=YU5WeFFLcFJOM3M0NDhNUFB3Wk54QT09 We'll wait to see what other teachers have to say on this (whaRead more
There is a webinar on the number Pi tomorrow (14th) at 6 pm where these topics will be touched. We invite you to join that. The link is on the home page on MetaHub.
https://learn.zoom.us/j/63881167775?pwd=YU5WeFFLcFJOM3M0NDhNUFB3Wk54QT09
We’ll wait to see what other teachers have to say on this (what techniques they use) and our reply will be posted in a few days time.
See lessExtreme points in terms of first derivative
Dear teachers, we invite all of you to express your answers to this question. By taking part in these discussions you can collect points which would help us identify active participants of MetaHub who we can invite in the furture for physical gatherings.
Dear teachers, we invite all of you to express your answers to this question. By taking part in these discussions you can collect points which would help us identify active participants of MetaHub who we can invite in the furture for physical gatherings.
See lessGeometrical approach in combinatorics
First, we would like to see what other teachers have to say in response to this. Let us create a conversation around this question.
First, we would like to see what other teachers have to say in response to this. Let us create a conversation around this question.
See lessඒක පාර්ශවික සීමා
පළමුව අපි ආරාධනා කරනවා අනිත් ගුරුවරුන්ට මෙම ප්රශ්නය සාකච්චාවට භාජනය කරන ලෙස. ඔබේ අදහස් මෙහි පල කරන්න.
පළමුව අපි ආරාධනා කරනවා අනිත් ගුරුවරුන්ට මෙම ප්රශ්නය සාකච්චාවට භාජනය කරන ලෙස. ඔබේ අදහස් මෙහි පල කරන්න.
See lessCombined maths
ඔබ අසා ඇති ගැටලුව සඳහා, ගැටලුව තුල දෛශික ක්රම භාවිතයකින් තොරව ඒ සඳහා විසඳුම ලබා දෙන ලෙස ප්රකාශ කර නොමැති නම්, එය නිවැරදි විසඳුමක් ලෙස ගත යුතුය.
ඔබ අසා ඇති ගැටලුව සඳහා, ගැටලුව තුල දෛශික ක්රම භාවිතයකින් තොරව ඒ සඳහා විසඳුම ලබා දෙන ලෙස ප්රකාශ කර නොමැති නම්, එය නිවැරදි විසඳුමක් ලෙස ගත යුතුය.
See lessFractions
You are most welcome Sujeewani! This collection is the same as the collection of odd numbers. For grade 6, according to their syllabus content, it will be suitable for their to grade level to say that the smallest such positive integer is 1. That is, the smallest positive odd number. Keep sending yoRead more
You are most welcome Sujeewani!
This collection is the same as the collection of odd numbers. For grade 6, according to their syllabus content, it will be suitable for their to grade level to say that the smallest such positive integer is 1. That is, the smallest positive odd number.
Keep sending your questions or doubts in teaching. We are delighted to help! 🙂
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