## How do you find the answer of a log?

We use the following step by step procedure:

- Step 1: bring all the logs on the same side of the equation and everything else on the other side.
- Step 3: Exponentiate to cancel the log (run the hook).
- Step 4: Solve for x.
- Step 5: Check your answer.
- Step 1: Take logs of both sides using one of the given bases.

## Can PhotoMath do logs?

PhotoMath is a free mobile app that can read and solve mathematical expressions using your smartphone camera in real time. “PhotoMath currently supports basic arithmetics, fractions, decimal numbers, linear equations and several functions like logarithms.

**What is the log of 1?**

The most commonly used logarithm functions are base 10 and base e. Common Logarithms Function- The logarithm function with base 10 is known as Common Logarithms Function….Log Table 1 to 10 for Log Base 10.

Common Logarithm to a Number (log10 x) | Log Values |
---|---|

Log 1 | 0 |

Log 2 | 0.3010 |

Log 3 | 0.4771 |

Log 4 | 0.6020 |

**What is Antilog formula?**

Antilog Definition: The Antilog which is also known as “Anti- Logarithms”, of a number is the inverse technique of finding the logarithm of the same number. Consider, if x is the logarithm of a number y with base b, then we can say y is the antilog of x to the base b. It is defined by. If logb y = x Then, y = antilog x.

### Is using PhotoMath cheating?

So, no, it’s not cheating to use an app, in the sense that you are not using the app as an unfair advantage to get a higher score. Rather, you are depriving yourself of the learning for which you paid tuition. If you’re using it for a test or relying on it solely for the answer, then yes.

### Is log same as ln?

Log generally refers to a logarithm to the base 10. Ln basically refers to a logarithm to the base e. This is also known as a common logarithm. This is also known as a natural logarithm.

**What is logarithm example?**

Logarithm, the exponent or power to which a base must be raised to yield a given number. Expressed mathematically, x is the logarithm of n to the base b if bx = n, in which case one writes x = logb n. For example, 23 = 8; therefore, 3 is the logarithm of 8 to base 2, or 3 = log2 8.

**How do you find the log?**

To calculate the logarithm of any number, simply follow these simple steps:

- Decide on the number you want to find the logarithm of.
- Decide on your base – in this case, 2.
- Find the logarithm with base 10 of number 100.
- Find the logarithm with base 10 of number 2.

## Is log (- 1 possible?

According to the properties of logarithm, logs are defined for positive numbers only (>0). No value of log(-1).

## What is E in log?

The number e , sometimes called the natural number, or Euler’s number, is an important mathematical constant approximately equal to 2.71828. When used as the base for a logarithm, the corresponding logarithm is called the natural logarithm, and is written as ln(x) . Note that ln(e)=1 and that ln(1)=0 .

**How is a logarithm used to answer a question?**

So a logarithm answers a question like this: The logarithm tells us what the exponent is! In that example the “base” is 2 and the “exponent” is 3: So the logarithm answers the question: (for one number to become another number) ? Example: What is log10(100) ? So an exponent of 2 is needed to make 10 into 100, and:

**Which is the correct solution to the equation log ( 2 )?**

Rewrite given equation as: log [ log (2 + log 2 (x + 1)) ] = log (1) , since log (1) = 0. Only x = 5 is a valid solution to the equation given above since x = 0 is not in the domain of the expressions making the equations.

### How to find the value of a log?

If log 5 y – logsub>5√y = 2 log y 5, then find the value of y. Q8. If (1/4)log 2 x + 4log 2 y = 2 + log 64-1 8 then

### When to state true or false in logarithm?

State True or False. ln e = log 10 = log_2 2 = -log_3 1 / 3 = log_b b = 1 if b is a positive number. State True or False. If x is a positive number, 2 log_5 square root {5 x} – 3 log_5 cube root of x = 1. State True or False. If a and b are greater than 1, (log_a b) (log_b a) = 1. Consider log 0.01 = -2.