Day 1- 1.1 Segments & Angles

Task 1- Write the letters in the box and choose the symbol from the dropdown menu.
Task 2- Write the letters in the box and choose the symbol from the dropdown menu.
Task 3- Write the letters in the box and choose the symbol from the dropdown menu.
Task 4- move points A, B, and C so they are on the same line and in that order. Now, create line AC.
Task 4- Question 1
Which of the following statements is true?
Task 5- Create ray AB, add the point C on the ray so B is between A and C.
Task 5- Question 1
Which would be another name to describe [img]data:image/png;base64,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[/img]? ([i]Hint: there is only 1 correct answer choice[/i])
Task 6- Question 1
Based on the diagram below, which of the following statements are true? ([i]Hint: this problem is [b]multiple select[/b], so there could be more than 1 correct answer)[/i][br][img]data:image/png;base64,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[/img]
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Information: Day 1- 1.1 Segments & Angles