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x% of 25 =15

x=15/25
x=3/5

x=.6

Mulitply by 100 to get percentage

60% of 25=15

but more simply                         15 -> 25                 χ=15*100/25 <=>x=1500/25 <=>x=60 so 60% 

                                                    χ ->100             

(a)    

| √9 − 9 |    =   l 3 - 9 l  =  l - 6 l   =  6

(b)

| 10 − π |   =  10  - π ≈   6.8584

(25-15)/25*100%=10/25*100%=40% so 100%-40%=60% 

Thanks! :DDD

Unit rate   =   price  / quantity  =  2.34 / 6  =  39 cents per ounce

I can help

OK.....I believe that the equation of the two axis  are   x  = pi/ 2 and  y  = 80

They represent the horizontal and vertical shifts of the graph

We have  the form   y  = Asin [Bx + C] + D

A  = the amplitude  = 2

D is the midline  = -4 

We can find B  thusly

period  =   regular period / B  .... so.....  2  =  2pi / B →    B =  2pi/ 2  =  pi  

So we have

y =  2sin [ pi*x ] - 4

We have no shift so "C"  = 0

I haven't heard of the equation  of the axis before.....but I assume that we have  x = 0   and y = -4

Here's the graph : https://www.desmos.com/calculator/4ijjishjps

Oh my...u spelled label right 

I will have a good weekend

How do u know if she does or not

To find the interior angle measure of one angle of any regular polygon, use this formula. Let n= the number of sides of the regular polygon

\(\frac{180(n-2)}{n}\)

Let's see this expression in action:

\(144*144=20736\)

750*8=6000/6=1000*100=100000/100=1000!!!

877-475=402

\(x=0\)

Let's see why:

\(5x+3x=4x\)

This is the original equation. First, let's simplify the left side and combine like terms:

\(5x+3x=4x\)

\(8x=4x\)

Subtract \(4x\) from both sides.

\(8x-4x=0\)

\(4x=0\)

\(x=0\)

You can also check that this answer is correct by substituting this value for x in the original equation and see if the equation becomes true:

\(5*0+3*0=4*0\)

\(0+0=0\)

Therefore, x=0 is the correct and only solution.

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I guess that I will continue the trend, but my answers aren't too creative...

\(26=4!+\sqrt{4}+4-4\)

\(27=4!+\sqrt{4}+\frac{4}{4}\)

\(28=4!+\sqrt{4}+\frac{4}{\sqrt{4}}\)

\(29=4!+4+\frac{4}{4}\)

\(30=4!+4+\frac{4}{\sqrt{4}}\)