Rebuilt HTML — PaddleOCR-VL (Baidu)
Semantic HTML reconstructed from the OCR item tree (headings, text, lists, tables, form fields). overlay · view JSON
IN THE COURT OF COMMON PLEAS SUMMIT COUNTY, OHIO
Plaintiff, VS. Common Pleas Case No.: ______
Defendant INSTRUCTIONS TO SHERIFF
Praecipe No.: ______
TO ATTORNEYS—An indication hereon of information that may be of service, or special instruction to be observed, in executing writs, or addresses of parties, will facilitate the prompt and efficient conduct of business in the department.
Enter information:
Signature of Purchaser or Attorney
Enter Bar # if Completed by Attorney
Print Name
Street Address
City, State, Zip Code
Phone Number
\begin{array}{l} \displaystyle \Delta \left( \frac{d}{t} ight) =\frac{v imes \Delta h}{t} imes \frac{d}{t} \div \frac{c}{d} = \frac{(c + \Delta z) imes \Delta g}{d} \\\qquad \displaystyle=\frac{v imes \Delta h}{d} = \frac{(\Delta g - \Delta h) imes \Delta g}{d} \\\qquad \displaystyle=\frac{x imes \Delta c}{d} = \frac{(\Delta g - \Delta c) imes \Delta g}{d} \\\qquad \displaystyle=\frac{x imes \Delta h}{d} = \frac{(\Delta g - \Delta h) imes \Delta g}{d} \\\qquad \displaystyle=\frac{x imes \Delta c}{d} = \frac{(\Delta g - \Delta c) imes \Delta g}{d} \\\qquad \displaystyle=\frac{x imes \Delta h}{d} = \frac{(\Delta g - \Delta h) imes \Delta g}{d} \\\qquad \displaystyle=\frac{x imes \Delta c}{d} = \frac{(\Delta g - \Delta c) imes \Delta g}{d} \\\qquad \displaystyle=\frac{x imes \Delta h}{d} = \frac{(\Delta g - \Delta h) imes \Delta g}{d} \\\qquad \displaystyle=\frac{x imes \Delta c}{d} = \frac{(\Delta g - \Delta c) imes \Delta g}{d} \\\qquad \displaystyle=\frac{x imes \Delta h}{d} = \frac{(\Delta g - \Delta h) imes \Delta g}{d} \\\qquad \displaystyle=\frac{x imes \Delta c}{d} = \frac{(\Delta g - \Delta c) imes \Delta g}{d} \\\qquad \displaystyle=\frac{x imes \Delta h}{d} = \frac{(\Delta g - \Delta h) imes \Delta g}{d} \\\qquad \displaystyle=\frac{x imes \Delta c}{d} = \frac{(\Delta g - \Delta c) imes \Delta g}{d} \\\qquad \displaystyle=\frac{x imes \Delta h}{d} = \frac{(\Delta g - \Delta h) imes \Delta g}{d} \\\qquad \displaystyle=\frac{x imes \Delta c}{d} = \frac{(\Delta g - \Delta h) imes \Delta g}{d} \\\end{array}\]