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Write down the linear tangent line approximation to y equals e 2 at the point x equals 0 and sketch the graph of this function and the tangent line?
y = e2 or e2 is not a function of x: it is a constant. So it is a horizontal straight line and its tangent, at any point, is itself.If you think I am going to sketch a graph on this browser, you have another think coming!y = e2 or e2 is not a function of x: it is a constant. So it is a horizontal straight line and its tangent, at any point, is itself.If you think I am going to sketch a graph on this browser, you have another think coming!y = e2 or e2 is not a function of x: it is a constant. So it is a horizontal straight line and its tangent, at any point, is itself.If you think I am going to sketch a graph on this browser, you have another think coming!y = e2 or e2 is not a function of x: it is a constant. So it is a horizontal straight line and its tangent, at any point, is itself.If you think I am going to sketch a graph on this browser, you have another think coming!
Sketch the line x equals 6 How is it related to the line y equals 6?
the line x=6 is a vertical line intersecting the x axis at point (6,0). the line y=6 is a hortizontal line itnersecting the y axis at point (0,6). these lines are perpendicular to each other.
How do you sketch 2 planes whose intersection is a point?
You cannot. The intersection of 2 planes must be a straight line or the whole plane; it cannot be just a point.
What is a one-third page sketch?
A sketch is a hand drawn diagram, graph or chart. The 1/3 refers to the size it needs to be. So your sketch has to fill one third of a page (usually of a4).
How do you sketch the situation line AB and line PL are congruent and bisect each other?
-- Draw a horizontal line the length of your hand across the middle of your paper. -- Label the ends 'A' and 'B'. -- Draw a vertical line the length of your hand, down across the middle of the first line. Center it so that half of it is above the first line, and half of it is below. -- Label the ends 'P' and 'L'. That's it. The drawing on your paper illustrates the 'situation' described in your question.
