Hello I found your video helpful and graphics were great, but I noticed you graphed sin (x) and not cos(x) which is very misleading to the answer you provided
I understand the concept, but it still feels strange to me. That last example in particular seemed to go against my intuition because there is clearly an area there. To say that the area is zero feels unacceptable to me because I can clearly see that there is space inbetween the curve and x-axis.
I think it's just the sum of the area that is zero. if you are asked for the total area without caring about signs, then ( I think) you just add both of them up.
Thank you ace tutors
Not good, you did not show how to solve it and only showed the wrong answer
Great explanation
Hello I found your video helpful and graphics were great, but I noticed you graphed sin (x) and not cos(x) which is very misleading to the answer you provided
Your video was still very helpful so thank you for breaking it down!
I understand the concept, but it still feels strange to me. That last example in particular seemed to go against my intuition because there is clearly an area there. To say that the area is zero feels unacceptable to me because I can clearly see that there is space inbetween the curve and x-axis.
I think it's just the sum of the area that is zero. if you are asked for the total area without caring about signs, then ( I think) you just add both of them up.
Thanks!
You are very welcome!
very well explained
Much appreciated Yogesh!
@@AceTutors1I have a doub that what calculations makes the area below curve negative