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Darina [25.2K]
2 years ago
12

Find the domain and range of the function f(x) = square root of sinx

Mathematics
1 answer:
andreev551 [17]2 years ago
8 0

Answer:

I not understand your questions

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Twelve more than the product of a number and four is fewer than 60.
valina [46]
Product of a number and four is 4x 
<span>12 more than that is 12+4x </span>
<span>fewer than 60  </span>

<span>12 + 4x < 60</span>
7 0
2 years ago
HELP PLEASE!!!!
alexgriva [62]

Answer:

9 mozzarella sticks and 3 onion rings

Step-by-step explanation:

3 0
2 years ago
Read 2 more answers
Identify the 12th term of the arithmetic sequence in which a7 = 40 and a18 = 106.
Lady_Fox [76]

we are given

airthematic sequence

we can use nth term formula

a_n=a_1+(n-1)d

n is number of terms

an is nth term

d is common difference

a1 is first term

We are given

a7=40

we can use it

a_7=a_1+(7-1)d

40=a_1+6d

a_1+6d=40

a18 = 106

a_1_8=a_1+(18-1)d

a_1+17d=106

we can subtract both equations

a_1+17d-a_1-6d=106-40

11d=66

d=6

now, we can find a1

a_1+6d=40

we can plug d=6

a_1+6*6=40

a_1=4

12th term:

a_1_2=a_1+(12-1)d

now, we can plug values

a_1_2=4+(12-1)*6

a_1_2=4+66

a_1_2=70

so, 12th term is 70...........Answer

3 0
2 years ago
The random variable x is said to have the yule simon distribution if
balu736 [363]
The Yule-Simon distribution is a discrete probability distribution. It is named after Udny Yule and Herbert A. Simon. 

The Yule–Simon distribution was originally created by Yule as a limiting distribution model for a particular stochastic process, called the "Yule process" or the "preferential attachment process," in his study of the distribution of biological taxa and subtaxa.

The random variable X is said to have the Yule-Simon distribution if 

P (X=k) =  <u>            4              </u>      where   k = 1,2,...<u>
</u>
                     k (k+1)(k+2)

4 0
2 years ago
do you agree that the equation (x-4)²=9 can be solved both by factoring and extracting square roots? ​
zvonat [6]

Given parameters:

  Equation:

          (x-4)²=9

Problem, solve the equation by factoring and extracting the root

<u>Solution:</u>

    Given equation:

                  (x-4)²=9

         subtract 9 from both sides to equate to zero;

                (x-4)² - 9 = 0

                (x -4)² - 3² = 0

  Now, this is similar to the concept of difference of two squares;

          x² - y² = <em>(x + y)(x-y)</em>

                     

Here x  = x-4 and y = -3

  So input and solve;

              (x - 4 -3)(x - 4 -(-3)) = 0

              (x - 7)(x - 4+3) = 0

              (x -7)(x -1) = 0

S0,

             x - 7 = 0 or x-1 = 0

             x = 7 or 1

If we extract the square roots;

          (x-4)² = 9

         √(x-4)² = √9

              x - 4 = 3

              x  = 4 + 3 = 7; this is not the only solution to the problem

So we cannot solve it by extracting the square root.

7 0
2 years ago
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