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2016-09-27
Good layout and simple to understand
Good layout and simple to understand. However, while editing I realised that it does change the original size of the item when it is converted the format.
2019-06-23
Great tool in a pinch!
The google chrome extension worked really well since you can't just click on something in drive and easily open it - and I've had issues with Adobe for some time. This software did what I needed it to do multiple times.
This is typically slow to open, and saving & retrieving files is a bit clunky.
2019-01-24
Very helpful for merging and deleting un needed pages in documents! Only issue is loosing the ability for the fillable spaces I created when I upload.
2023-02-02
Was able to use site, but site is not mobile-friendly
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2020-08-21
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2020-08-03
Cut Formula Log Feature
The Cut Formula Log feature empowers you to manage your formulas efficiently, ensuring clarity and accountability in your processes. This tool serves as a centralized hub for tracking and modifying formula details, providing you with a straightforward way to keep your formulations organized.
Key Features
Centralized access to all formula logs
Easy tracking of formula changes and revisions
User-friendly interface for quick updates
Time-stamped records for historical reference
Notifications for important changes
Potential Use Cases and Benefits
Streamlining product formulation processes in manufacturing
Facilitating collaboration among team members on formula adjustments
Enhancing compliance and regulatory tracking for product formulations
Reducing time spent on formula management tasks
Improving accuracy and consistency in product outputs
By implementing the Cut Formula Log feature, you tackle common challenges such as lost formula data and confusion during revisions. This tool helps you maintain an organized approach to formula management, allowing you to focus on innovation and improvement rather than administrative tasks.
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Can you take the log of a log?
Basic Facts For instance, if you graph y=10x (or the exponential with any other positive base), you see that its range is positive reals; therefore the domain of y=log x (to any base) is the positive reals. In other words, you can't take log 0 or log of a negative number.
How do you get rid of a log?
Start with the equation: For example, log x = log (x — 2) + 3.
Rearrange the terms: log x — log (x — 2) = 3.
Apply the law of logarithms: log (x/x-2) = 3.
Raise both sides to a power of 10: x ÷ (x — 2) = 3.
Solve for x: x = 3.
How do you get rid of log in an equation?
Step 1: bring all the logs on the same side of the equation and everything else on the other side.
Step 3: Exponential 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.
How do you get rid of natural log?
To solve a natural logarithmic equation, we first isolate the logarithm part of the equation. After we have isolated the logarithm part of the equation, we then get rid of the logarithm. This is done by raising both side of the equation as an exponent to the (natural) exponential function (e).
What is the inverse of log?
Some functions in math have a known inverse function. The log function is one of these functions. We know that the inverse of a log function is an exponential. So, we know that the inverse of f(x) = log sub(x) is f^-1(y) = by.
How do you calculate logs?
log 100 = 2. Because.
102 = 100. This is an example of a base-ten logarithm. ...
log2 8 = 3. Because.
23 = 8. In general, you write log followed by the base number as a subscript. ...
log. ...
log a = r. ...
LN. ...
LN a = r.
Can you distribute a log?
Rule one: if LN(a) = LN(b), then a must equal b. Rule two: LN(ab) = LN(a) + LN(b) for all positive real numbers. Now, let's pretend that: LN does distribute over all sums. That means that: LN(a + b) = LN(a) + LN(b) for all a's and b's.
Can you distribute natural log?
Rule one: if LN(a) = LN(b), then a must equal b. Rule two: LN(ab) = LN(a) + LN(b) for all positive real numbers. ... Therefore, LN does not distribute over its argument. [An argument is the contents of the parentheses (or content) of a function.]
What happens when you divide a log by a log?
Division. The rule when you divide two values with the same base is to subtract the exponents. Therefore, the rule for division is to subtract the logarithms. The log of a quotient is the difference of the logs.
How do you divide logs?
Start with a division problem inside a logarithm. ...
Check for negative numbers. ...
Expand the quotient into two logarithms. ...
Simplify the logarithms if possible. ...
Isolate the variable. ...
Use additional properties of logarithms when necessary.
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