gettingthroughalgebra.blogspot.com

Getting Through Algebra

Friday, October 15, 2010. 55 Integer Exponents and the Quotient Rule. The zero exponent is driving me insante! So I see that for any integer that has a zero exponent is equal to one. So in a problem, if you are working it out and the exponents subtract to a zero then it automatically makes the answer one, unless the integer is negative, then the answer will be negative zero. You can find more examples in the book. This is where I got this example on page 393. I'm not very computer savvy! 19 from the book...

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Getting Through Algebra | gettingthroughalgebra.blogspot.com Reviews

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Friday, October 15, 2010. 55 Integer Exponents and the Quotient Rule. The zero exponent is driving me insante! So I see that for any integer that has a zero exponent is equal to one. So in a problem, if you are working it out and the exponents subtract to a zero then it automatically makes the answer one, unless the integer is negative, then the answer will be negative zero. You can find more examples in the book. This is where I got this example on page 393. I'm not very computer savvy! 19 from the book...

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Getting Through Algebra | gettingthroughalgebra.blogspot.com Reviews

https://gettingthroughalgebra.blogspot.com

Friday, October 15, 2010. 55 Integer Exponents and the Quotient Rule. The zero exponent is driving me insante! So I see that for any integer that has a zero exponent is equal to one. So in a problem, if you are working it out and the exponents subtract to a zero then it automatically makes the answer one, unless the integer is negative, then the answer will be negative zero. You can find more examples in the book. This is where I got this example on page 393. I'm not very computer savvy! 19 from the book...

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gettingthroughalgebra.blogspot.com

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Getting Through Algebra: 5.5 Integer Exponents and the Quotient Rule

http://gettingthroughalgebra.blogspot.com/2010/10/55-integer-exponents-and-quotient-rule.html

Friday, October 15, 2010. 55 Integer Exponents and the Quotient Rule. The zero exponent is driving me insante! So I see that for any integer that has a zero exponent is equal to one. So in a problem, if you are working it out and the exponents subtract to a zero then it automatically makes the answer one, unless the integer is negative, then the answer will be negative zero. You can find more examples in the book. This is where I got this example on page 393. I'm not very computer savvy!

2

Getting Through Algebra: October 2010

http://gettingthroughalgebra.blogspot.com/2010_10_01_archive.html

Friday, October 15, 2010. 55 Integer Exponents and the Quotient Rule. The zero exponent is driving me insante! So I see that for any integer that has a zero exponent is equal to one. So in a problem, if you are working it out and the exponents subtract to a zero then it automatically makes the answer one, unless the integer is negative, then the answer will be negative zero. You can find more examples in the book. This is where I got this example on page 393. I'm not very computer savvy!

3

Getting Through Algebra: September 2010

http://gettingthroughalgebra.blogspot.com/2010_09_01_archive.html

Saturday, September 25, 2010. Ch 24 Introduction to Applications of Linear Equations. I have had a lot of trouble with word problems. I would just read it and get so confused because of all the numbers. Well after going through notes and watching the videos, I realized that you have to break it up into parts to be able to get everything in the right order. So I am going to work a problem out that I had trouble with. Let The Police= X. So then Kenny= X – 62.1. Together they generated 204.3. Now Solve for X.

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Getting Through Algebra: Ch. 2.4 Introduction to Applications of Linear Equations

http://gettingthroughalgebra.blogspot.com/2010/09/ch-24-introduction-to-applications-of.html

Saturday, September 25, 2010. Ch 24 Introduction to Applications of Linear Equations. I have had a lot of trouble with word problems. I would just read it and get so confused because of all the numbers. Well after going through notes and watching the videos, I realized that you have to break it up into parts to be able to get everything in the right order. So I am going to work a problem out that I had trouble with. Let The Police= X. So then Kenny= X – 62.1. Together they generated 204.3. Now Solve for X.

5

Getting Through Algebra: Ch. 1.7 Properties of Real Numbers

http://gettingthroughalgebra.blogspot.com/2010/09/ch-17-properties-of-real-numbers.html

Tuesday, September 7, 2010. Ch 17 Properties of Real Numbers. Ch 17 ,I was getting very confused on the difference between associative and commutative properties. They looked like the same exact statement only the parenthesis were around different numbers and in different orders. So when I really read it, I understood it to be if the parenthesis around the same number no matter in what order they're in, it would be commutative. An example of a commutative property would be 6(3x10)= 6(10x3). The commutati...

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gettingthroughalgebra.blogspot.com

Getting Through Algebra

Friday, October 15, 2010. 55 Integer Exponents and the Quotient Rule. The zero exponent is driving me insante! So I see that for any integer that has a zero exponent is equal to one. So in a problem, if you are working it out and the exponents subtract to a zero then it automatically makes the answer one, unless the integer is negative, then the answer will be negative zero. You can find more examples in the book. This is where I got this example on page 393. I'm not very computer savvy! 19 from the book...

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