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OK......here you go :

it wont take me to the link :(

Here you go :  https://www.desmos.com/calculator/az243yftww

I cant go to the link. I copyed and pasted it but it just wont apeaar can you send it on here 

This graph will be a "step" function.....( a "ceiling" function )

Here it is : https://www.desmos.com/calculator/8bxbzh2rkm

Here is the graph.

The link for the graph wont appear try sending another link please

CPhill already answered this question.

Link to question and answer: https://web2.0calc.com/questions/due-in-an-hour-help-me-asap

Figured that !   I've done the same....  

Here is a graph FYI:

Ohhhh i subtracted the cos x instead of dividing it

3 sin2x = 3 cos x         divide by 3

sin 2x = cos x

2 sin cos = cos

2sin =1

sin x = 1/2     pi/6   and   5pi/6

Thank you so much! ^-^

$\text{for any function }f(x) \\ \text{reflection across x-axis} \Rightarrow f(x) \to -f(x)\\ \text{left shift 2 units} \Rightarrow f(x) \to f(x+2)\\ \text{shift down 6 units} \Rightarrow f(x) \to f(x)-6\\ \text{combining all three}\\ f(x) \to -f(x+2)-6$

Thank you. I thought it could only be in the first two quadrants.

sin^2 x = 7/14 = 1/2

sin x = +- sqrt2/2          x=   pi/4  3pi/4  5pi/4  7pi/4

The top prize winner rec'd   9 out of (9+5+2+1)   shares

9 / 17  x = 45000

x = total prize money = $ 85000

This is the second part of your last question.

Don't you even have enough understanding to know that ?

Omi and I both answered the first part and you did not even have the decency to respond.

The following should help:

Do these look linear or exponential to you?

Great job Alan ! Thanks...so helpful

When the greatest common divisor and least common multiple of two integers are multiplied, their product is 200.
How many different values could be the greatest common divisor of the two integers?

I assume, we have positive integers.

Divisors 200: 1 | 2 | 4 | 5 | 8 | 10 | 20 | 25 | 40 | 50 | 100 | 200 (12 divisors)

$\begin{array}{|r|r|r|r|r|c|} \hline & a & b & \gcd(a,b) & \operatorname{lcm}(a,b) & \gcd(a,b)\times \operatorname{lcm}(a,b)=a\times b \\ & & & =\gcd(b,a) & =\operatorname{lcm}(b,a) & \\ \hline 1. & 1 & 200 & 1 & 200 & 200 \\ \hline 2. & 2 & 100 & 2 & 100 & 200 \\ \hline 3. & 4 & 50 & 2 & 100 & 200 \\ \hline 4. & 5 & 40 & 5 & 40 & 200 \\ \hline 5. & 8 & 25 & 1 & 200 & 200 \\ \hline 6. & 10 & 20 & 10 & 20 & 200 \\ \hline \end{array}\\ \gcd(a,b)=\{1,2,5,10\}$

The greatest common divisor could be 4 different values.

make

This is the only word in the most 3000 common words in Engilsh that evaluates to 715.

900 =  (2² * 3² * 5² )

y = 1 /x

6y = -3 /x  ⇒  y  = (-3/6x)  ⇒  y = (-1/2)(1/x)

This "flips"  (1/x)  across the x  axis  and  vertically compresses 1/x  by a factor of 1/2