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limit x-a/|x-a| equals x-a [a]a [b]0 [c]-a [d]none 0f these
Equations of Lines In this part we need to take a view at the equation of a line in R 3 . As we saw in the earlier section the equation y = mx+b does not explain a line in R
Find the derivatives of each of the following functions, and their points of maximization or minimization if possible. a. TC = 1500 - 100 Q + 2Q 2 b. ATC = 1500/Q - 100 +
Let's take a look at one more example to ensure that we've got all the ideas about limits down that we've looked at in the last couple of sections. Example: Given the below gr
The base of an isosceles triangle and the altitude drawn from one of the congruent sides are equal to 18cm and 15cm, respectively. Find the lengths of the sides of the triangle.
Tangent Lines : The first problem which we're going to study is the tangent line problem. Before getting into this problem probably it would be best to define a tangent line.
Show that A-B ? C ? A?B ? B?C?
Write the next two terms √12, √27, √48, √75................... Ans: next two terms √108 , √147 AP is 2 √3 , 3 √3 , 4 √3 , 5 √3 , 6 √3 , 7 √3 ......
Slope of Tangent Line : It is the next major interpretation of the derivative. The slope of the tangent line to f ( x ) at x = a is f ′ ( a ) . Then the tangent line is given by,
What is 123x456x789
An unbiased die is tossed twice .Find the probability of getting a 4,5,6 on the first toss and a 1,2,3,4 on the second toss
if the limit is x tends to zero then there are two conditions 1) if a ia +ve the answer is -1 2) if a is -ve the answer is +1 if x tends to a the answer is +1 only so the answer is [d]
if the limit is x tends to zero then there are two conditions
1) if a ia +ve the answer is -1
2) if a is -ve the answer is +1
if x tends to a the answer is +1 only
so the answer is [d]
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