קישור להדפסת השאלה - דף ראשון
קישור להדפסת השאלה - דף שני
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מכונית א' נעה בשלוש תנועות שונות , בכל אחת משלושת התנועות נעה המכונית בתאוצה קבועה , יש למצוא את גודל התאוצה משיפוע הגרף.
נחשב את התאוצה של המכונית בכל אחת משלושת התנועות:
התנועה ראשונה, ב 10 השניות הראשונות:
התנועה השנייה, במשך 40 שניות לאחר , 10 השניות הראשונות.:
התנועה השלישית, ב 10 השניות האחרונות:
נתאר את תאוצת מכונית א' בגרף של התאוצה בתלות בזמן:
התנועה ראשונה, ב 10 השניות הראשונות:
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התנועה השנייה, במשך 40 שניות לאחר , 10 השניות הראשונות.:
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התנועה השלישית, ב 10 השניות האחרונות:
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נתאר את תאוצת מכונית א' בגרף של התאוצה בתלות בזמן:
בשאלה זו התאוצה משתנה באפס שניות, במציאות התאוצה לא משתנה באפס זמן.
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יש למצוא את ההעתק של כל אחד משלושת קטעי התנועה, ולסכום את שלושת ההעתקים.
דרך א': ההעתק הכולל שעברה מכונית א' , שווה לשטח התחום בין הפונקציה לציר הזמן, במשך 60 שניות:
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דרך ב': ניתן גם להשתמש בפונקציית המקום זמן המתאימה לתאוצה קבועה כדי למצוא את ההעתק בכל אחד משלושת התנועות.
המרחק שעברה המכונית מרגע תחילת תנועתה ועד שהגיעה לקו הסיום שווה לסכום שלושת העתקים אלו.
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לכן , המרחק בין נקודת תחילת התנועה לנקודת הסיום , לאורכו נעה מכונית א' הוא 450 מטרים.
המשמעות של שטח כל משבצת בגרף מהירות זמן זה היא העתק של 10 מטר. מומלץ להעריך את ערך ההעתק הכולל , מהשטח התחום כדי להעריך את נכונות התשובה שהתקבלה.
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העתק מכונית א' ב 30 השניות הראשונות הוא: 170 מטר.
העתק מכונית ב' ב 30 השניות הראשונות הוא: 130 מטר.
יש למצוא את השטח התחום בין הפונקציה לציר הזמן של כל אחת מהמכונית ב 30 השניות הראשונות.
נחשב את השטח התחום בגרף א' , בין הפונקציה לציר הזמן ב 30 השניות הראשונות לתנועת מכונית א':
נחשב את השטח התחום בגרף ב' . בין הפונקציה לציר הזמן ב 30 השניות הראשונות ,לתנועת מכונית ב':
מומלץ למצוא את השטח לפני החישוב בדף טיוטה , ורק לאחר מכן לחשב את ההעתק בפתרון מסודר ולהשוות בין הפתרונות, כדי למנוע טעויות חישוב.
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כן,היה רגע שבו שתי המכוניות היו במרחק זהה מנקודת המפגש.
זאת שאלת היגיון, כאשר המכוניות נפגשו מרחקים מנקודת המוצא זהה, יש להבין כיצד נעו המכוניות, ולנמק באופן מילולי אם הן נפגשו או לא נפגשו.
מהתשובה של סעיף ג' מכונית א' מובילה על מכונית ב' ברגע t=30s. נתון שמכונית ב' מגיעה לקו הסיום לפני מכונית א' .
לכן, ניתן לקבוע שהיה רגע, במהלך המירוץ שבו המכוניות נפגשו, ברגע זה שתי המכוניות היו באותו מרחק מנקודת המוצא.
לכן, ניתן לקבוע שהיה רגע, במהלך המירוץ שבו המכוניות נפגשו, ברגע זה שתי המכוניות היו באותו מרחק מנקודת המוצא.
בשאלה כתב שמכונית ב' מגיעה לקו הסיום לפני מכונית א' . לכן בהכרח קיים רגע בו מכונית ב' חולפת על פני מכונית א' בין רגע t=30s , לבין רגע סיום תנועתה. ברגע זה המכוניות נפגשות , והמרחק בין כל אחת מהמכוניות לנקודת המוצא הוא זהה.
השאלה אם יש רק רגע שבו המכוניות היו במרחק זהה מנקודת המפגש היא שאלה זהה לשאלה האם המכוניות נפגשו , לפעמים שאלות הבגרות מוצגות בצורה מעט שונה, זה חלק מהאתגר אתו תלמיד נדרש להתמודד בבחינה.
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כדי למצוא את תאוצת מכונית ב' בקטע האחרון של תנועתה , יש לדלות נתונים על תנועתה בקטע התנועה האחרון. נתון שמכונית ב' נעה בתאוצה קבועה, לכן אפשר להשתמש בפונקציות המתאימות לתנועה בתאוצה קבועה.
נתייחס לתנועת מכונית ב' מרגע t=30s , ועד שהמכונית הגיעה לקו הסיום.
-נמצא את זמן תנועת מכונית ב' בקטע התנועה האחרון:
מכונית א' נעה במשך 60 שניות, מכונית ב' נעה באותו המסלול והגיעה שתי שניות קודם, לכן בסה"כ מכונית ב' נעה במשך 58 שניות. לכן החל מרגע t=30s ועד הרגע בו מכונית ב' חוצה את קו הסיום(התנועה אליה אני מתייחסים) היא נעה במשך 28 שניות.
-נמצא את העתק תנועת מכונית ב' בקטע התנועה האחרון:
ברגע t=30s מכונית ב' נמצאת במקום x=130m , אורך המסלול כפי שניתן לראות מתנועת מכונית א' הוא 450 מטר, לכן החל מרגע t=30s ועד הרגע בו מכונית ב' חוצה את קו הסיום העתק תנועתה הוא 320 מטר.
נכתוב את נתוני התנועה:
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ניתן להשתמש בפונקציית המקום זמן המתאימה לתנועה בתאוצה קבועה , ולבטא ממנה את תאוצת מכונית ב':
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בשאלה זו יש לדלות חלק מנתוני תנועת מכונית ב' מתנועת מכונית א' . יש לתאר את תהליך דליית הנתונים בכתב. כדי לא להגיע למסקנות פזיזות.
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