הייצוגים השונים של הפונקציה הריבועית

צפו בסרטון הקצר הבא שמתאר את 3 הייצוגים השונים של פונקתיה הריבועית לפני תחילת הפעילות
שמות הצלעות והזוויות של משולש שווה שוקיים
הייצוג הסטנדרטי של הפונקציה הריבועית
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[/img]
שאלות על הייצוג הסטנדרטי של הפונקציה הריבועית
האם תוכלו למצוא היכן נמצאת נקודה שמיוצגת על ידי הפרמטר[br]c
ייצוג המכפלה של הפונקציה הריבועית
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[/img]
שאלות על ייצוג המכפלה של הפונקציה הריבועית
האם ייצוג המכפלה של פונקציה ריבועית תמיד אפשרי?
הייצוג הקדקודי של הפונקציה הריבועית
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[/img]
שאלות על הייצוג הקדקודי של הפונקציה הריבועית
איזה מידע ניתן "לקבל" באופן מיידי מהסתכלות על הייצוג הקדקודי של הפונקציה הריבועית?
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Information: הייצוגים השונים של הפונקציה הריבועית