Melody

Thanks Alan, now it makes sense!

Yea I can relate to Rosala's attitude.  I love to learn so long as it is easy.   LOL

I'll have to change your question so that it makes sense

if i had a balance of -.06cents and have a new credit of 152.00 what is my balance

-0.06+152= 

and you can finish it.

Your question does not make sense to me  

According to this site

Transitive Property of Equality.

If one value (a) is equal to another value (b), which is equal to another value (c), then the first value (a) is equal to the third value ...

I have never heard of the term before.   

This may not be your intended question but it is the question that you asked :)

I you meant something different then you need to insert brackets.     

$$\frac{3x^2y^5}{6x^3} \times y^4\\\\
=\frac{3x^2y^9}{6x^3}\\\\
=\frac{3xxy^9}{6xxx}\\\\
=\frac{3y^9}{6x}\\\\$$

It is a big number so the exponent will be positive.

there are 7 zeros so the exponent is +7

$$10,000,000=10^7$$

That is in scientific notation  

how I convert 5.67 to a fraction number.

Well the 5 is a whole number

Then there is 2 numbers after the decimal place. so the bottom of the fraction will be 1 followed by 2 zeros.

$$5.67=5\frac{67}{100}$$

ok so you wanted the bisection method to approximate roots.   That is what CPhill thinks anyway.  Umm

Why are there so many unfinished questions these days?

Are people's fingers to sore to type a few more key strokes?    

Hi 315, you probably already know that I am not great at limits but i have looked at yours and i have a question.  

$$\displaystyle \lim_{x\rightarrow 0^+}\left(sin\left(e^{-\frac{1}{x^2}}\right)\right)\\\\\\
=\displaystyle \lim_{x\rightarrow 0^+}\left(sin\left(\frac{1}{e^{\frac{1}{x^2}}}\right)\right)\\\\\\$$

I agree with you that this equal 0 but I don't understand why you added the middle step of =lim x tends to 0 of sine x.  I mean i know that also tends to 0 but why have you put them together?  

Is there something that I don't know about??