Blot out drawing in CCF

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Aug 6th, 2022

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01. Upload a document from your computer or cloud storage.

02. Add text, images, drawings, shapes, and more.

03. Sign your document online in a few clicks.

04. Send, export, fax, download, or print out your document.

Effortlessly blot out drawing in CCF to work with documents in different formats

You can’t make document changes more convenient than editing your CCF files online. With DocHub, you can get instruments to edit documents in fillable PDF, CCF, or other formats: highlight, blackout, or erase document fragments. Include text and images where you need them, rewrite your copy entirely, and more. You can save your edited file to your device or submit it by email or direct link. You can also convert your documents into fillable forms and ask others to complete them. DocHub even has an eSignature that allows you to sign and deliver documents for signing with just a few clicks.

How to blot out drawing in CCF file using DocHub:

Sign in to your profile.
Upload your file to DocHub by clicking New Document.
Open your transferred file in our editor and blot out drawing in CCF using our drag and drop tools.
Click Download/Export and save your CCF to your device or cloud storage.

Your records are securely stored in our DocHub cloud, so you can access them anytime from your desktop, laptop, smartphone, or tablet. If you prefer to apply your mobile device for file editing, you can easily do so with DocHub’s mobile app for iOS or Android.

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How to blot out drawing in CCF

4.9 out of 5

17 votes

so in this example weamp;#39;re going to go from the transfer function to controllable canonical form so a controllable canonical form weamp;#39;re going to see that we have a specific representation for the system and we can identify that itamp;#39;s in controllable canonical form by looking at the a and B matrices so hereamp;#39;s our example transfer function G of s which is equal to Y of s over U of S is equal to s plus 3 over s cubed plus 9 s squared plus 24 s plus 20 so Iamp;#39;m going to take this transfer function and now I can write Y of s is equal to s times X of s plus 3 times X of s because Iamp;#39;m going to multiply the top and the bottom times the X of s so now that Iamp;#39;ve done this I can see that U of S will be equal to s cubed times X of s plus 9 s squared times X of s plus 24 s times X of s plus 20 times X of s so now I can take the inverse Laplace transform of each of these and see that Y of T will be X dot of T plus three times X of T and U of T will b

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