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Love it...with our computer system I can't figure out how to refile/reprint a claim with your PDFfiller form I can fill in the form print it and send it out.
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2016-07-11
Very useful service. Trying to create a fillable pdf is made simple. Although when it's downloaded, one or two areas are not fillable anymore so have to do it again.
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2019-02-11
Great customer service Great customer service, such a hard thing to come across. Easy access to your cloud uploaded documents from any device. The only thing limiting the 5 star is the relatively clunky interface. Still would use again for secure pdf development.
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2019-06-13
Great software, some things are not intuitive You can edit documents, replace text, add fillable fields, etc. Great for documents that are used often and just need a few details changed. "Replace text" can be difficult to use. Also the process of saving a document is kind of clunky.
Chloe H.
2019-10-08
So far so good importing pdf doc to… So far so good importing pdf doc to edit Word for a children's book I'm writing. Important to have illustration (drafts) work sheet above and have critique "notes" below!
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2024-05-23
Easy to use. Easy to use. I struggled a bit lining up fields with each other, but I guess there is an easier way of doing that than I am doing. For a first timer, I was happy with the experience.
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2022-07-18
Help With Fillable Fields in Newly Created Documents Our ministry account created a new questionnaire form for our beloveds, but I needed help in knowing how to use the fillable fields to make it ready to publish and use in the ministry. Kara and some others were so great in helping me learn to do that. They were so patient and courteous! It was a pleasure to work with them as I am not computer savvy! I suggest that many businesses and anyone else who needs this service sign up for PDFFiller.com. We have been with them for several years now and are appreciative of this service!
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2021-11-12
What do you like best? I love how I can neatly complete compliance filings that don't have a fillable PDF format using PDF filler. I can type on the form in PDF filler instead of having to print a hard copy and hand write or use a typewriter - who even has access to one of those anymore, lol? What do you dislike? It can be tricky to get the alignment just right and then save the completed document. Recommendations to others considering the product: Great tool for using to complete documents that don't have fillable format. What problems are you solving with the product? What benefits have you realized? Completing compliance filings for various States that don't offer fillable PDF forms.
User in Insurance
2020-08-31

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2:19 5:30 Suggested clip Geometry 9 (3 equal circles inside a triangle touching one side and YouTubeStart of suggested client of suggested clip Geometry 9 (3 equal circles inside a triangle touching one side and
The distances from the in center to each side are equal to the inscribed circle's radius. The area of the triangle is equal to 1 2 × r A (the triangle's perimeter) , \\franc{1}{2}\\times r\\times(\\text{the triangle's perimeter}), 21×r×(the triangle's perimeter), where r r r is the inscribed circle's radius.
Draw the triangle. Draw the perpendicular bisector to each side of the triangle. Draw the lines long enough so that you see a point of intersection of all three lines. Draw the circle with radius at the intersection point of the bisectors that passes through one of the vertices.
Construct the perpendicular bisector of one side of triangle. Construct the perpendicular bisector of another side. Where they cross is the center of the Circumscribed circle. Place compass on the center point, adjust its length to reach any corner of the triangle, and draw your Circumscribed circle!
Bisect another angle. Where they cross is the center of the inscribed circle, called the in center. Construct a perpendicular from the center point to one side of the triangle. Place compass on the center point, adjust its length to where the perpendicular crosses the triangle, and draw your inscribed circle!
What step is similar when constructing a circle inscribed in a triangle and a circle circumscribed about a triangle? Construct the angle bisectors of each angle in the triangle. Construct the perpendicular bisectors of each side of the triangle. Place the compass on a vertex and use the bisectors to draw the circle.
Theorem: A circle can be inscribed in any triangle, i.e. every triangle has an encircle.

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