• **log** ⪢⪢

The pond makes it easier to move around the heavy**log**s they need to build the dams. Out of the water it's a struggle.

http://qindex.info/i.php?x=16396

The pond makes it easier to move around the heavy

http://qindex.info/i.php?x=16396

• **Log**arithms Explained

In the same way that division is the inverse of multiplication a**log**arithm is just the inverse of exponentiation.

http://qindex.info/i.php?x=3738

In the same way that division is the inverse of multiplication a

http://qindex.info/i.php?x=3738

• 42 **Log**arithms Part 2

Base Ten**Log**s, Natural **Log**s, and the Change-Of-Base Property

http://qindex.info/i.php?x=3639

Base Ten

http://qindex.info/i.php?x=3639

• Change of base

**Log** base b of n.
What power should I put in the exponent of b so b to that power will give me n.

http://qindex.info/i.php?x=3798

http://qindex.info/i.php?x=3798

• 09 Derivatives of **Log**arithmic and Exponential Functions

Derivatives of**Log**arithmic and Exponential Functions

http://qindex.info/i.php?x=3387

Derivatives of

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• 42 **Log**arithms Part 2

Base Ten**Log**s, Natural **Log**s, and the Change-Of-Base Property

http://qindex.info/i.php?x=5041

Base Ten

http://qindex.info/i.php?x=5041

• 41 **Log**arithms Part 1

When we say**log** base b of x equals y, we are saying b to the y equals x.
With **log**s, the base of the **log** raised to the power of what's on the other side of the equal sign will equal the number that the **log** is operating on.

http://qindex.info/i.php?x=3638

When we say

http://qindex.info/i.php?x=3638

• 43 **Log**arithms Part 3

**Log**arithms Part 3: Properties of **Log**s, Expanding **Log**arithmic Expressions

http://qindex.info/i.php?x=5092

http://qindex.info/i.php?x=5092

• 43 **Log**arithms Part 3

**Log**arithms Part 3: Properties of **Log**s, Expanding **Log**arithmic Expressions

http://qindex.info/i.php?x=3640

http://qindex.info/i.php?x=3640

○○○ **log**arithm ⪢⪢

So if you want to find**log** base b of x, you're asking "what power you have to raise b to in oder to get x?".
#math

http://qindex.info/i.php?x=3784

So if you want to find

http://qindex.info/i.php?x=3784

○○○ **log**arithm ⪢⪢

When we say "**log** base b of x equals y", we are saying that b to the y equals x.
┆ x⍻b = y ➔ b˄y = x
#math

http://qindex.info/i.php?x=6085

When we say "

http://qindex.info/i.php?x=6085

• **Log**arithms Explained

What is the power that I should raise this base to in order to get this number?

http://qindex.info/i.php?x=9635

What is the power that I should raise this base to in order to get this number?

http://qindex.info/i.php?x=9635

• **Log**arithms Explained

Anytime you see**log** base b of some number n, you can think about it as asking the question "What power do I need to put in my exponent to get b to that power equal to this number n?"

http://qindex.info/i.php?x=9637

Anytime you see

http://qindex.info/i.php?x=9637

○○○ raise ⪢⪢

So if you want to find**log** base b of x, you're asking 'What power you have to _____ b to in oder to get x?'

http://qindex.info/i.php?x=9876

So if you want to find

http://qindex.info/i.php?x=9876

○○○ encroachment ⪢⪢

Due to**log**ging and human encroachment, less than 25% of historical forest remains.

http://qindex.info/i.php?x=14864

Due to

http://qindex.info/i.php?x=14864

○○○ **log**arithm ⪢⪢

Or you can say "If I raise b to the power of y, I'm going to get x." #math

http://qindex.info/i.php?x=28242

Or you can say "If I raise b to the power of y, I'm going to get x." #math

http://qindex.info/i.php?x=28242

○○○ **log**arithm ⪢⪢

With**log**s, the base of the **log** raised to the power of what's on the other side of the equal sign will equal the number that the **log** is operating on. ┆ x⍻b = y ➔ b˄y = x
#math

http://qindex.info/i.php?x=28240

With

http://qindex.info/i.php?x=28240

○○○ **log**arithm ⪢⪢

By definition, when we say "**log** base b of x equals y", that's the same thing as saying "b to the y equals x".
#math

http://qindex.info/i.php?x=28241

By definition, when we say "

http://qindex.info/i.php?x=28241