Recent content by nejnadusho
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How Do You Find Points with Horizontal Tangents on f(x) = 2sinx + (sinx)^2?
so are not these values actually the domain of the original function?- nejnadusho
- Post #24
- Forum: Calculus and Beyond Homework Help
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How Do You Find Points with Horizontal Tangents on f(x) = 2sinx + (sinx)^2?
ohhh really? sooo for f((3*Pi)/2) = -1 and f(Pi/2) = 3 but why all that why I take the values from the derivative and substitute them in the original equation?- nejnadusho
- Post #23
- Forum: Calculus and Beyond Homework Help
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How Do You Find Points with Horizontal Tangents on f(x) = 2sinx + (sinx)^2?
Yes but isn't the coresponding values of y allways the same? are not they always y= 0 for cos and y = -1 for sin ? I mean for this problem.?- nejnadusho
- Post #21
- Forum: Calculus and Beyond Homework Help
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How Do You Find Points with Horizontal Tangents on f(x) = 2sinx + (sinx)^2?
Thank you very much for the way you helped me. Thank you very much guys.- nejnadusho
- Post #20
- Forum: Calculus and Beyond Homework Help
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How Do You Find Points with Horizontal Tangents on f(x) = 2sinx + (sinx)^2?
I am dum I stay I am doing something and I cannot realize that I just solve the problem.- nejnadusho
- Post #18
- Forum: Calculus and Beyond Homework Help
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How Do You Find Points with Horizontal Tangents on f(x) = 2sinx + (sinx)^2?
Pi/2 for cosx and ((3*Pi)/2) for sin- nejnadusho
- Post #17
- Forum: Calculus and Beyond Homework Help
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How Do You Find Points with Horizontal Tangents on f(x) = 2sinx + (sinx)^2?
ok but how am I suppose to solve it for x now?- nejnadusho
- Post #15
- Forum: Calculus and Beyond Homework Help
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How Do You Find Points with Horizontal Tangents on f(x) = 2sinx + (sinx)^2?
ok f'(x)= 2cos x (sin x + 1) 2cos x (sin x + 1) = 0- nejnadusho
- Post #14
- Forum: Calculus and Beyond Homework Help
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How Do You Find Points with Horizontal Tangents on f(x) = 2sinx + (sinx)^2?
So if I substitute x by 0 I am going to find the point where the slope of the tangent line is 0 ? But I am going to find only one y for each x so how am I suppose to find more than one zero slope if there is?- nejnadusho
- Post #12
- Forum: Calculus and Beyond Homework Help
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How Do You Find Points with Horizontal Tangents on f(x) = 2sinx + (sinx)^2?
Actually I got lost again because I found the derivative but How am I suppose to find the equation of the tangent line when I do not have a certain point. Do I need it actually? I mean some point? So if I substitute x by 0 I am going to find the point where the slope of the tangent line...- nejnadusho
- Post #9
- Forum: Calculus and Beyond Homework Help
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How Do You Find Points with Horizontal Tangents on f(x) = 2sinx + (sinx)^2?
Ok I am sorry there was something wrong and I could not open the page yestarday. I guess I should find the derivative of the f(x) which means I should find f'(x) and after the equation of the tangent line . right? And i guess the slope is horizontal when the f(x) of the slope equals ohhh...- nejnadusho
- Post #7
- Forum: Calculus and Beyond Homework Help
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How Do You Find Points with Horizontal Tangents on f(x) = 2sinx + (sinx)^2?
Homework Statement Find all points on the graph of the function at which the tangent line is horizontal. f(x) = 2sinx + (sinx)^2 Homework Equations Hi guys I have an issue. I do not know how to approach this problem. I know the chain rule but I still do not know how to solve the...- nejnadusho
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- Horizontal Line Tangent Tangent line
- Replies: 25
- Forum: Calculus and Beyond Homework Help
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Limit problem. Chapter :Precise definition
Not really.- nejnadusho
- Post #3
- Forum: Calculus and Beyond Homework Help
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Limit problem. Chapter :Precise definition
Homework Statement Find the limit lim x\rightarrow1 (4+x-3(x^3) = 2 find the values of \delta that correspond to \epsilon=1 and \epsilon = 0.1 Homework Equations The Attempt at a Solution As much as I know I should do like this. |(4 + x - 3(x^3)) - 2| < 1...- nejnadusho
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- Definition Limit
- Replies: 6
- Forum: Calculus and Beyond Homework Help
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Limit of Fraction: x→1 (sqrt(x)−x2)/(1−sqrt(x))
Yes thanks- nejnadusho
- Post #7
- Forum: Calculus and Beyond Homework Help