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The Shape of a Graph, Part I : In the earlier section we saw how to employ the derivative to finds out the absolute minimum & maximum values of a function. Though, there is many more information regarding a graph that can be found out from the first derivative of a function.
Let's begin this section off by revisiting a familiar topic. Let's assume that we have a function, f ( x ) . The first derivative f ′ (x), is the rate of change of the function. We utilizes this idea to recognizes where a function was increasing, decreasing or not changing.
Before reviewing this idea let's first write the mathematical definition of increasing & decreasing. We all know what the graph of an increasing/decreasing function looks as but sometimes it is fine to contain a mathematical definition as well.
Find the perimeter of the figure, where AED is a semi-circle and ABCD is a rectangle. (Ans : 76cm) Ans: Perimeter of the fig = 20 + 14 + 20 + length of the arc (AED
(p:4:3p
hi i would like to ask you what is the answer for [-9]=[=5] grade 7
Discuss comparative statics,Market model and Nationa income model
Mr. Brown plowed 6 acres in 1 hour. At this rate, how long will it take him to plow 21 acres? Mr. Brown plows 6 acres an hour, so divide the number of acres (21) through 6 to f
Perform the denoted operation. (4/6x 2 )-(1/3x 5 )+(5/2x 3 ) Solution For this problem there are coefficients on each of term in the denominator thus
The law of cosines can only be applied to acute triangles. Is this true or false?
prove that cos(a)/1-sin(a)=tan(45+A/2)
Q. Show Frequency Tables? Ans. A frequency table is used to show how often a piece of data occurs. Example: Michelle decides to keep track of the number of phone call
there are
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