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## Which of the following is a zero for the function f(x) = (x – 15)(x + 1)(x – 10). Select all that apply.?

SET each factor = to 0 and solve

x – 15 = 0…….x + 1 = 0……….x – 10 = 0

x = + 15………x = – 1…………..x = + 10

x = + 15 ONLY LISTED ANSWER

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A PRESENT FOR YOU

Ask someone to write a number, say a five-digit number.

(Can be a 2-digit…..3-digit…..4-digit….ect..…

Suppose the number written is

57836

Now, without showing the asker, you write a number on

a sheet of paper and keep it folded. You have to write the

number by subtracting 2 from the above number and

adding 2 in front which will be….

257834

Next, ask the person to write another five-digit number

below his original number. Suppose he writes 37589.

So you now have…

57836

37589

Now you write a five-digit number below it in such a

way that each digit is 9 minus digit above. You now have…

57836

37589

62410

Ask the person to add one more 5-digit number. If he

adds 54732, you add below it 45267. Note that you decided

the number by subtracting each of his digit from 9.

Thus, you now have…..

57836

37589

62410

54732

45267

Next, ask him to add all the number and he gets 257834

Show him the number which you had written as an answer

to this addition earlier in the folded paper and surprise him.

Ex 6.2, 6 – Find intervals in which functions strictly increasing – Ex 6.2, 6 Find the intervals in which the following functions are strictly increasing or decreasing: (a) 2 + 2 – 5 f() = 2 + 2 – 5 Davneet Singh is a graduate from Indian Institute of Technology, Kanpur. He has been teaching from the past 9 years. He provides courses for Maths and…- 10:00 am pdt. You will learn the key concepts to solve functions and sequence-based PS questions. This webinar will introduce our unique and time-saving Variable But this problem can be solved by simple number picking: plug in numbers. As stem says that "following functions f is f(x) = f (1-x) for…Fig.4.4 – The shaded area shows the region of the double integral of Problem 5. We can take the integral with respect to $x$ or $t$. Here $Y=g(X)$, where $g$ is a differentiable function. Although $g$ is not monotone, it can be divided to a finite number of regions in which it is monotone.

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