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olasank [31]
2 years ago
10

Is this an irrational number?

Mathematics
1 answer:
GrogVix [38]2 years ago
8 0

Answer:

no it is not an irrational number

You might be interested in
What number must you add to complete the square? x^2+26x=33
katrin2010 [14]

Answer:

Must add: 202

Step-by-step explanation:

The \ formula \ for \ perfect \ square => (a + b)^2  = a^2 + 2ab + b^2

a = x

2ab = 26x

2ab = 26a  [ substitute a instead of x]

b = \frac{26a}{2a}

b= 13

So,

  (x + 13)^2 = x^2 + 26x + 169

But given equation is :

       x^2 + 26x = 33\  =>  \ x^2 + 26x -33 = 0

We have find the difference between 169 and -33 to get the number that should be added to get the perfect square.

That is , 169 - (-33) = 202

Therefore ,

   x^2 + 26x -33 + 202 \ makes \ given \ equation  \ a \ perfect \ square

8 0
3 years ago
HELP PLEASE!
Dima020 [189]
X = the number of minutes the phone is used

<u>Plan A:</u>
40¢ per minute  ($0.40)
no other costs
<em>Cost for 1 month = 0.4 x</em>

<u>Plan B:</u>
$30 a month, even if you don't use the phone at all
100 free minutes
then 50¢ per minute  ($0.50)


Cost for 1 month:

If 'x' is less than 100:    <em>Cost = 30</em>

<span>
If 'x' is greater than 100</span>: 

Cost = 30 + 0.5(x - 100)  (Because the first 100 minutes are free, and
you only pay for minutes past 100.  There are [x-100] of those.)

Eliminate parentheses:    Cost = 30 + 0.5x - 50

Combine like terms:         <em> Cost = 0.5x - 20</em>

Which plan costs more ?  It depends on how many minutes you use in a month.
If you use a small number of minutes, Plan A costs you more.
If you use a huge number of minutes, Plan B costs you more.

Where is the crossover point ? It's the number of minutes in one month
where the costs of both plans are equal.

<u>If you use the phone for less than 100 minutes a month,</u>
(where the cost of Plan B starts increasing with each minute):

0.4x = 30

Divide each side by 0.4:  <em>x = 75</em>

Less than 75 minutes per month, Plan A costs less.
Past 75 minutes a month, Plan A costs more than $30, so Plan B costs less,
until Plan B starts charging for extra minutes.

<u>If you use the phone for more than  100 minutes a month: </u>

0.4 x  =  0.5 x - 20

Add 20 to each side:       0.4 x + 20  =  0.5 x

Subtract 0.4x from each side:    20 = 0.1 x

Multiply each side by 10:   <em> 200 = x</em>

There it is.

Now we can combine the results:

-- Less than 75 minutes in a month:    Plan A costs less.

-- Between 75-200 minutes in a month:   Plan B costs less.

-- More than 200 minutes a month:       Plan A costs less again.

Complicated ?  Absolutely !  That's why citizens' consumer groups are after
these companies, to try to get them to make their plans more understandable
to regular people.   I know from personal experience that even a lot of the
salesmen in the phone stores could not figure this out and give you sound advice.


8 0
3 years ago
What is the answer???
bonufazy [111]
First, change one of the equations to an y=x form I'll use the top one for example.
3x-2y=14
-2y=14-3x
y=-7+(3/2)x
Not that you can show what y is in terms of x, plug in the x side of the equation into the other equation, for y.
x+2(-7+(3/2)x)=10
Now, you can solve for x
x-14+3x=10
4x-14=10
4x=24
x=6
Using this value of x, we can now solve for y using one of the original equations.
(6)+2y=10
2y=4
y=2
3 0
3 years ago
How do I solve these problems?
densk [106]
A is the first value of the sequence, then you increase or decrease by d each time
3 0
3 years ago
Read 2 more answers
1. Write an algebraic expression for the sum of three coins and c coins.
Juliette [100K]

Answer:

1 Is A

2 is B

3 is A

4a is D

4b is -53 but that's not an answer choice

4c is C

4d is D

5 0
3 years ago
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