Private online Maths lesson + HSC Tip | Differentiating Log functions
- Justine Maroun
- Apr 9, 2018
- 2 min read
What is it that makes online tutoring so much better than conventional home tutoring? How can you still build the same rapport and trust with the student through a computer screen?
Change is inevitable. I believe that change is beautiful when embraced and used to its full potential.
Compass online tutoring is a service that aims to embrace the shift from conventional tutoring to online tutoring, thanks to technology!
What makes online tutoring better than conventional tutoring is the possibility of providing a world-class education to anyone, anywhere, and anytime as long as they have access to a Wi-Fi connection.
It embodies the idea of convenience and affordability, without any compromise to the student’s education.
The student remains in a more comfortable and familiar environment, enabling one to grow effectively and engage more in online lessons.
The affordability, accessibility and convenience that online tutoring offers leads me to believe that this may be the reason why most school teachers send homework and resources to students through an online medium and why state universities offer students online courses.
Compass maths online tutoring aims to ensure that each student can receive the clarity and confidence that they need to tackle math questions, through a convenient and affordable service.
The following video is a snippet of an online private maths lesson with a HSC mathematics advanced student. In this lesson we explored logarithmic and exponential functions in a HSC trial question!
Watch how in a few minutes we differentiated a log function, which was particularly made to confuse the student.
Wondering if online tutoring is for you, Compass Tutoring offers 2 free trial lessons. Enquire here for yours today - https://bit.ly/2qwGDSj
Visit our website for more information on private lesson and group classes- http://eepurl.com/djyzdn
Or contact me for any questions of your own- http://bit.ly/2nFSpIO
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