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NOT much :)

Are you happy with the answer now Rosala?  You have a few to choose from.   

Maybe

Chris is teaching me the science of forensic mathematics  - How did I do Chris?     LOL

$$\\a_n=(n+1)/(2n+3)\\\\
a_n-a_{n-1}=1/99\\\\
so\\\\
a_{n-1}=(n-1+1)/(2(n-1)+3)\\\\
a_{n-1}=n/(2n+1)\\\\
so\\\\
a_n-a_{n-1}=1/99\\\\
\frac{n+1}{2n+3}-\frac{n}{2n+1}=\frac{1}{99}\\\\
99(n+1)(2n+1)-99n(2n+3)=(2n+3)(2n+1)\\\\
etc$$

If you want me to continue, just ask.    

Thanks Gino  

If x>=1 then it is x-1

If x<1 then it is 1-x

Draw the graph of relation defined by: 3y^2 = x 

0.6hzm  

that is the answer

quotient means divide

137/4

now the calc is on the home page.  

(3,5) (0,2)

(x,y)      (x,y)                      y1-y2

                                        ----------

                                        x1-x2                

                                                                5-2               3

                                                              ---------  =    ------ = 1    slope=1

                                                                  3-0             3

1296 to the -1 power=-1296

the common multiples of 16 and 32= 32

Replace x with 3 wherever there is an x:  f(3)  =  6·3² + 3²3 - 1

and simplify ...

Rewrite as:  (x^3 + 5x - 1) + (-4x^5 + 6x^2 - 7x - 7)

Drop the parentheses; combine the like terms (the + 5x with - 7x  and -1 with -7) and rewrite from largest exponent down to lowest exponent.

Rewrite as (4x^7 - 4x^5 + 6x - 2) + (9x^6 + 8x^5 - 8x^2 + 6)

Remove the parentheses, combine the -2 and +6 and rearrange from largest exponent down to smallest exponent. 

Rearrange as (3x² + 3x²) + (3x + 7x) + (-4 + -8)

Simplify each term ...

Similar to QB8.

When x = -3:  7·(-3)^3 - 5·(-3)^2 + 7  =  7·(-27) - 5·(9) + 7  =  -189 - 45 + 7  =  -227

Do the other two in a similar fashion.

(x^3 / y^4)^3  =  (x^3)^3 / (y^4)^3  =  x^? / y^?

To find what the ? marks should be, use this rule:  when simplifying a power to a power, multiply the posers together.

For instance, if you had  (x^6)^7  =  x^42   (multiply the exponents together).

Rearrange to get:  (3·5)·(x^4·x^5)  then simplify (when you multiply two numbers or variables that have                                                              exponents and have the same base, add the exponents).

If you're still having problems, please ask us to finish ...

Find  |0.21 - 0.037|  first; this is  |0.173|  which is  0.173.

( 0.173 / 0.21) x 100

Do what's inside parenthese first:  0.173 / 0.21  =  0.8238095 (etc)

Then multiply by 100  --->   82.38095 ...

 -2^2 is evaluated as -(2^2)  =  -4  

The exponent is used before the negative sign is used; that is, find the value of 2^2, and then make your answer negative. The order of operations says to do the squaring first and then apply the negative.

In (-2)^2, the order of operation says that you do what's inside parentheses first (in other words, you turn the two into a negative two first) and then you square the answer.

So, be careful when using a calculator; if you want to square a negative 6, enter it as (-6)^2.

A negative multiplied by a negative results in a positive number, therefore -2^2 (or -2 * -2) is 4. 

The calculator needs it to be wrapped in parantheses so it knows to square the negative number. Without parantheses, it calculates it like this:

-1*2^2

-1*4

-4

$${\mathtt{5}}{\mathtt{\,\small\textbf+\,}}{\frac{{\mathtt{x}}}{{\mathtt{2}}}} = {\mathtt{10}}$$

$$\left({\mathtt{5}}{\mathtt{\,\small\textbf+\,}}{\frac{{\mathtt{x}}}{{\mathtt{2}}}}\right){\mathtt{\,-\,}}{\mathtt{5}} = \left({\mathtt{10}}\right){\mathtt{\,-\,}}{\mathtt{5}}$$

$${\frac{{\mathtt{x}}}{{\mathtt{2}}}} = {\mathtt{5}}$$

$${\mathtt{2}}{\mathtt{\,\times\,}}\left({\frac{{\mathtt{x}}}{{\mathtt{2}}}}\right) = \left({\mathtt{5}}\right){\mathtt{\,\times\,}}{\mathtt{2}}$$

$${\mathtt{x}} = {\mathtt{10}}$$

If it's only magnified 1 time, then it isn't magified at all.

So, you need to take the size when magnified and reduce it by a factor of 1/800.

5.76mm x (1/800)  =  your answer

If you need further help, please post back. 

Replace x with -4, wherever there is an x:

     f(-4)  = 4·(-4)² + 5(-4) - 2

and simplify the right side.