Norbert M. Doerner today released NeoFinder 7.5, an update to the disk cataloging software for macOS. NeoFinder 7.5 allows users to freely define and edit additional annotation fields for photos and film files. The Icon View can be instructed to show up to three of these additional fields or other metadata. The software is certified for macOS 10.15 and notarized by Apple.
Here the press release:
NeoFinder 7.5 Multilingual macOS 18 MB NeoFinder rapidly organizes your data, either on external or internal disks, or any other volumes. It catalogs all your data, so you stay in control of your data archive or disk library. Tier 1: Tier 2: Tier 3: Tier 4: Tier 5: Tier 6: Tier 7: Tier 8: Tier 9: Tier 10: Tier 11: Tier 12: Tier 13: Tier 14: Tier 15. SEW-EURODRIVE is a leading company in the field of drive engineering. The range of products offered includes gearmotors, frequency inverters and drive solutions from one source. NeoFinder 7.2 Mac Serial Key free download in a direct torrent link from here 100 percent working and secure download link. NeoFinder 7.2 Mac Crack is a powerful and very fast disk cataloging tool, reading metadata like EXIF, IPTC, JPG, TIFF, MP3, AAC (iTunes). Catalog everything: devices (internal, exterior, USB, FireWire, Thunderbolt), server.
Bonn, Germany - Norbert M. Doerner today released NeoFinder 7.5, an important update to the disk cataloging software for macOS. The new version of NeoFinder allows users to freely define and edit additional annotation fields for photos and film files. The Icon View can be instructed to show up to three of these additional fields or other metadata.
The software is certified for macOS 10.15 and 'notarized' by Apple. The search for faces and the improved navigation to the previous or next file directly in the Inspector makes it easier to edit metadata efficiently for large amounts of data. New AutoUpdater options allow catalogs to be updated at program startup, when a volume is mounted, or on specific weekdays.
The new version is free for NeoFinder 7.x customers.
Annotations for photos and videos
In addition to the normal metadata fields, users can define and edit their own custom annotation fields in the Inspector. This data is stored in the XMP standard, with NeoFinder using the Phase One MediaPro compatible format. This data can also be cataloged from existing files, or imported from iView XML import files. The Icon View displays up to three of these fields, in addition to other metadata the user wants to see.
Ready for macOS 10.15:
NeoFinder 7.5 is not only 'notarized', but also supports the new folder protection cages introduced in macOS 10.15, and can better catalog the newly separated system partition. All functions were checked in macOS 10.15, and if necessary corrected or improved.
Find Faces:
To support very large image archives, NeoFinder can search for faces, and mark the found areas in images in the Inspector. In conjunction with the XMP person metadata, users can manually tag the found images with faces with the appropriate person names.
AutoUpdater:
In addition to the scheduled update of catalogs (with the NeoFinder Business license), catalogs can now be updated automatically when NeoFinder starts, or when the corresponding volume is mounted. In addition, you can decide for each day of the week whether the update should take place or not.
If you are interested in this amazing new technology, we can provide you a review license for NeoFinder Mac, and even a license code for NeoFinder iOS. And we are of course here for any questions you may have.
* New licenses start at 29 Euros for a NeoFinder Private License
NeoFinder Highlights:
* Cataloging - NeoFinder catalogs metadata of songs, movies, fonts, and photos, including the MP3-Tags of several audio file formats, EXIF, GPS, and IPTC data of photos. NeoFinder also edits Adobe XMP data, including keywords, persons, and ratings. All these are arranged clearly in the user interface, and can be extensively searched. For numerous photo and video formats, fonts, text files, and even audio files, NeoFinder generates thumbnails during cataloging, displaying them in all list and icon views.
* Managing Metadata - The built-in XMP metadata editor with presets can edit and add keywords, ratings, persons, descriptions, copyright information, and more to photos and videos.
* Networking - Store your catalog database on a server for access from all Macs in the network, and with the sidekick product abeMeda (was CDWinder for Windows) even from Microsoft Windows.
* Mobile - Keep your NeoFinder database with you on your iPhone or iPad with the separate NeoFinder for iOS app.
* Integration - Offering a tight connection to major productivity tools, such as Adobe Creative Suite, Microsoft Office, Roxio Toast, FileMaker Pro, Apples Spotlight and Finder, and the extensive support of drag&drop into other applications, NeoFinder can support many workflow scenarios. The AppleScript support in NeoFinder allows custom integrations of all kinds.
* Geotagging - Only NeoFinder offers the integrated GeoFinder, which searches for photos taken near a spot, or the KMZ export for coordinates and photo thumbnails as a way to give geolocated photos to friends. NeoFinder can even geotag photos itself, no other software needed. And only NeoFinder displays important facts about any geolocation in the truly unique Wikipedia Inspector.
Since the initial release of CDFinder 1.0 in 1996, more than 94,000 customers in 102 countries around the world are using CDFinder and now NeoFinder to organize their digital library, and manage their data archive and backups, including NASA, IKEA, BBC, Mattel, Rand McNally, Pfizer, Random House, Oracle, and Warner Bros.
Language Support:
* German, English, French, Swedish, Italian, Spanish, Dutch, and Japanese
System Requirements:
* Mac OS X v10.8 - macOS 10.15
* Previous CDFinder and NeoFinder versions for older Mac OS versions are still available
* Separate app for iOS (iPhone and iPad) is available
Pricing and Availability:
The price for new users starts at 29,00 (EUR). Multiple user packs are available for network users. Cross-grades for users of similar applications (Cinematica, DiskLibrary, FileFinder, CatFinder, Canto Cumulus, Disk Tracker, DiskCatalogMaker, Atomic View, iView Media Pro, Extensis Portfolio, and others) are available. A free NeoFinder demo version can be downloaded from the NeoFinder website.
NeoFinder 7.5: https://www.cdfinder.de/
Download NeoFinder for macOS: https://www.wfs-apps.de/updates/neofinder.7.5.zip
Purchase NeoFinder: https://www.cdfinder.de/en/order.html
Enter an equation along with the variable you wish to solve it for and click the Solve button.
In this chapter, we will develop certain techniques that help solve problems stated in words. These techniques involve rewriting problems in the form of symbols. For example, the stated problem
'Find a number which, when added to 3, yields 7'
may be written as:
3 + ? = 7, 3 + n = 7, 3 + x = 1
and so on, where the symbols ?, n, and x represent the number we want to find. We call such shorthand versions of stated problems equations, or symbolic sentences. Equations such as x + 3 = 7 are first-degree equations, since the variable has an exponent of 1. The terms to the left of an equals sign make up the left-hand member of the equation; those to the right make up the right-hand member. Thus, in the equation x + 3 = 7, the left-hand member is x + 3 and the right-hand member is 7.
SOLVING EQUATIONS
Equations may be true or false, just as word sentences may be true or false. The equation:
3 + x = 7
will be false if any number except 4 is substituted for the variable. The value of the variable for which the equation is true (4 in this example) is called the solution of the equation. We can determine whether or not a given number is a solution of a given equation by substituting the number in place of the variable and determining the truth or falsity of the result.
Example 1 Determine if the value 3 is a solution of the equation
4x - 2 = 3x + 1
Solution We substitute the value 3 for x in the equation and see if the left-hand member equals the right-hand member.
4(3) - 2 = 3(3) + 1
12 - 2 = 9 + 1
10 = 10
Ans. 3 is a solution.
The first-degree equations that we consider in this chapter have at most one solution. The solutions to many such equations can be determined by inspection.
Example 2 Find the solution of each equation by inspection.
a. x + 5 = 12
b. 4 · x = -20
Solutions a. 7 is the solution since 7 + 5 = 12.
b. -5 is the solution since 4(-5) = -20.
SOLVING EQUATIONS USING ADDITION AND SUBTRACTION PROPERTIES
In Section 3.1 we solved some simple first-degree equations by inspection. However, the solutions of most equations are not immediately evident by inspection. Hence, we need some mathematical 'tools' for solving equations.
EQUIVALENT EQUATIONS
Equivalent equations are equations that have identical solutions. Thus,
3x + 3 = x + 13, 3x = x + 10, 2x = 10, and x = 5
are equivalent equations, because 5 is the only solution of each of them. Notice in the equation 3x + 3 = x + 13, the solution 5 is not evident by inspection but in the equation x = 5, the solution 5 is evident by inspection. In solving any equation, we transform a given equation whose solution may not be obvious to an equivalent equation whose solution is easily noted.
The following property, sometimes called the addition-subtraction property, is one way that we can generate equivalent equations.
If the same quantity is added to or subtracted from both membersof an equation, the resulting equation is equivalent to the originalequation.
In symbols,
a - b, a + c = b + c, and a - c = b - c
are equivalent equations.
Example 1 Write an equation equivalent to
x + 3 = 7
by subtracting 3 from each member.
Solution Subtracting 3 from each member yields
x + 3 - 3 = 7 - 3
or
x = 4
Notice that x + 3 = 7 and x = 4 are equivalent equations since the solution is the same for both, namely 4. The next example shows how we can generate equivalent equations by first simplifying one or both members of an equation.
Example 2 Write an equation equivalent to
4x- 2-3x = 4 + 6
by combining like terms and then by adding 2 to each member.
Combining like terms yields
x - 2 = 10
Adding 2 to each member yields
x-2+2 =10+2
x = 12
To solve an equation, we use the addition-subtraction property to transform a given equation to an equivalent equation of the form x = a, from which we can find the solution by inspection.
Example 3 Solve 2x + 1 = x - 2.
We want to obtain an equivalent equation in which all terms containing x are in one member and all terms not containing x are in the other. If we first add -1 to (or subtract 1 from) each member, we get
2x + 1- 1 = x - 2- 1
2x = x - 3
If we now add -x to (or subtract x from) each member, we get
2x-x = x - 3 - x
x = -3
Neofinder 7 5 1000
where the solution -3 is obvious.
The solution of the original equation is the number -3; however, the answer is often displayed in the form of the equation x = -3.
Since each equation obtained in the process is equivalent to the original equation, -3 is also a solution of 2x + 1 = x - 2. In the above example, we can check the solution by substituting - 3 for x in the original equation
2(-3) + 1 = (-3) - 2
-5 = -5
The symmetric property of equality is also helpful in the solution of equations. This property states
If a = b then b = a
This enables us to interchange the members of an equation whenever we please without having to be concerned with any changes of sign. Thus,
If 4 = x + 2 then x + 2 = 4
If x + 3 = 2x - 5 then 2x - 5 = x + 3
If d = rt then rt = d
There may be several different ways to apply the addition property above. Sometimes one method is better than another, and in some cases, the symmetric property of equality is also helpful.
Example 4 Solve 2x = 3x - 9. (1)
Solution If we first add -3x to each member, we get
2x - 3x = 3x - 9 - 3x
-x = -9
where the variable has a negative coefficient. Although we can see by inspection that the solution is 9, because -(9) = -9, we can avoid the negative coefficient by adding -2x and +9 to each member of Equation (1). In this case, we get
2x-2x + 9 = 3x- 9-2x+ 9
9 = x
from which the solution 9 is obvious. If we wish, we can write the last equation as x = 9 by the symmetric property of equality.
SOLVING EQUATIONS USING THE DIVISION PROPERTY
Consider the equation
3x = 12
The solution to this equation is 4. Also, note that if we divide each member of the equation by 3, we obtain the equations
whose solution is also 4. In general, we have the following property, which is sometimes called the division property.
If both members of an equation are divided by the same (nonzero)quantity, the resulting equation is equivalent to the original equation.
In symbols,
are equivalent equations.
Example 1 Write an equation equivalent to
-4x = 12
by dividing each member by -4.
Solution Dividing both members by -4 yields
In solving equations, we use the above property to produce equivalent equations in which the variable has a coefficient of 1.
Example 2 Solve 3y + 2y = 20.
We first combine like terms to get
5y = 20
Then, dividing each member by 5, we obtain
In the next example, we use the addition-subtraction property and the division property to solve an equation.
Example 3 Solve 4x + 7 = x - 2.
Solution First, we add -x and -7 to each member to get
4x + 7 - x - 7 = x - 2 - x - 1
Next, combining like terms yields
3x = -9
Last, we divide each member by 3 to obtain
SOLVING EQUATIONS USING THE MULTIPLICATION PROPERTY
Consider the equation
The solution to this equation is 12. Also, note that if we multiply each member of the equation by 4, we obtain the equations
whose solution is also 12. In general, we have the following property, which is sometimes called the multiplication property.
If both members of an equation are multiplied by the same nonzero quantity, the resulting equation Is equivalent to the original equation.
In symbols,
a = b and a·c = b·c (c ≠ 0)
are equivalent equations.
Example 1 Write an equivalent equation to
by multiplying each member by 6.
Solution Multiplying each member by 6 yields
In solving equations, we use the above property to produce equivalent equations that are free of fractions.
Example 2 Solve
Solution First, multiply each member by 5 to get
Now, divide each member by 3,
Example 3 Solve .
Solution First, simplify above the fraction bar to get
Next, multiply each member by 3 to obtain
Last, dividing each member by 5 yields
FURTHER SOLUTIONS OF EQUATIONS
Now we know all the techniques needed to solve most first-degree equations. There is no specific order in which the properties should be applied. Any one or more of the following steps listed on page 102 may be appropriate.
Steps to solve first-degree equations:
- Combine like terms in each member of an equation.
- Using the addition or subtraction property, write the equation with all terms containing the unknown in one member and all terms not containing the unknown in the other.
- Combine like terms in each member.
- Use the multiplication property to remove fractions.
- Use the division property to obtain a coefficient of 1 for the variable.
Example 1 Solve 5x - 7 = 2x - 4x + 14.
Solution First, we combine like terms, 2x - 4x, to yield
5x - 7 = -2x + 14
Next, we add +2x and +7 to each member and combine like terms to get
5x - 7 + 2x + 7 = -2x + 14 + 2x + 1
7x = 21
Finally, we divide each member by 7 to obtain
In the next example, we simplify above the fraction bar before applying the properties that we have been studying.
Example 2 Solve
Solution First, we combine like terms, 4x - 2x, to get
Then we add -3 to each member and simplify
Comic collector 16 0 4 – catalog and organize comics. Next, we multiply each member by 3 to obtain
Finally, we divide each member by 2 to get
SOLVING FORMULAS
Equations that involve variables for the measures of two or more physical quantities are called formulas. We can solve for any one of the variables in a formula if the values of the other variables are known. We substitute the known values in the formula and solve for the unknown variable by the methods we used in the preceding sections.
Example 1 In the formula d = rt, find t if d = 24 and r = 3.
Neofinder 7 5 100 Percent
Solution We can solve for t by substituting 24 for d and 3 for r. That is,
d = rt
(24) = (3)t
8 = t
It is often necessary to solve formulas or equations in which there is more than one variable for one of the variables in terms of the others. We use the same methods demonstrated in the preceding sections.
Neofinder 7 5 100 Equals
Example 2 In the formula d = rt, solve for t in terms of r and d.
Solution We may solve for t in terms of r and d by dividing both members by r to yield
Neofinder 7 5 100 Mg
from which, by the symmetric law,
In the above example, we solved for t by applying the division property to generate an equivalent equation. Sometimes, it is necessary to apply more than one such property.
Example 3 In the equation ax + b = c, solve for x in terms of a, b and c.
Solution We can solve for x by first adding -b to each member to get
then dividing each member by a, we have