Algebra 87 - Graphing Polynomial Functions - Part 2

When sketching the graph of a polynomial function, it may not be necessary to calculate numerous points on the graph. Many clues as to the general shape of the graph can be derived if we understand the characteristics that the graphs of all polynomial functions have in common, as well as what the polynomial's leading term tells us about the polynomial's "end behavior" and the number of "turning points". If that polynomial can be written as a product of linear terms, additional information such as the location of the graph's x-intercepts and the way that the graph passes through those intercepts can be determined.

[mazharsher]

You people are second to none in delivering math !

From "The Dawn of Numbers" to this lecture i appreciate each and every second.
Respect 👏

[arijitfaniac]

Sir this is the first time i am writing,
But i can say you have changed my life i understood the real maths. Thank you sir from bottom of my heart.

[qualitycartoonamvs]

Amazing Videos Man, love the animations- helps me visualize the work and make it so much easier

[farhanabbasi]

Increase the frequency rate of uploading videos.

[isabelmaria]

I think it is time to relate the slope of the tangent, with the growing of the curve. Slope=0 is a turning point

[farhanabbasi]

I wait for your videoa very deliberately.(from pakistan)

[saidaoussi]

I'm very please with your work, you have solved many problems in my life. thank you very much for your work. I wonder if you can make videos about linear Programming, it will be very helpful this time, thanks again

[limonhasan]

Can I dub ur videos in Bengali? Please reply