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11. Applications of Derivatives
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Q1 of 292 Page 549

Show that the function is a strictly increasing function on R.

Domain of the function is R

Finding derivative f’(x)=5


Which is greater than 0


Mean strictly increasing in its domain i.e R


More from this chapter

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33

A wire of length 36 cm is cut into two pieces. One of the pieces is turned in the form of a square and the other in the form of an equilateral triangle. Find the length of each piece so that the sum of the areas of the two be minimum.

34

Find the largest possible area of a right-angles triangle whose hypotenuse is 5 cm.

2

Show the function is a strictly decreasing function on R.

3

Prove that , where a and b are constants and a > 0, is a strictly increasing function on R.

Questions · 292
11. Applications of Derivatives
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