اختبار اختيار من متعدد تفاعلي: Scooters and Stuff Rental Pattern Analysis
This assessment focuses on analyzing numerical patterns and relationships using tables and coordinate planes. Students are required to identify rules for sequences, determine ordered pairs, and apply linear relationships to calculate costs for various rental durations.
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اختبار شهادة تدريبي مؤقت للصف والمادة والفصل نفسه.
اختر إجابة واحدة لكل سؤال. عند الاختيار ستظهر النتيجة فورًا: الأخضر صحيح، والأحمر خطأ، وسيظهر تفسير الإجابة مباشرة إن كان متوفرًا. وبعد آخر سؤال ستظهر الدرجة النهائية تلقائيًا.
Martin wants to rent a bike for 7 days. The cost to rent a bike is $20 each day. How can you determine how much it should cost Martin to rent a bike for 7 days?
Explanation
To find the total cost, multiply the number of days by the daily rate: 7 × 20 = 140.
Question 2
Points: 1
What are the corresponding terms written as ordered pairs in the table from top to bottom?
Explanation
Ordered pairs are written as (Days, Cost), matching each row of the table.
Question 3
Points: 1
What is the rule for the pattern in the Days column of the table?
Explanation
In the Days column, the sequence is 0, 1, 2, 3, 4, which increases by 1 each time.
Question 4
Points: 1
What is the rule for the pattern in the Cost ($) column of the table?
Explanation
In the Cost column, the sequence is 0, 5, 10, 15, 20, which increases by 5 each time.
Question 5
Points: 1
What is a relationship between the corresponding terms in the table?
Explanation
Looking at the pairs (1, 5), (2, 10), (3, 15), etc., the cost is always 5 times the number of days.
Question 6
Points: 1
How much should it cost to rent a scooter for 8 days?
Explanation
Using the rule 'multiply days by 5', the cost for 8 days is 8 × 5 = 40.
Question 7
Points: 1
Write the ordered pair and plot the point on the coordinate plane for 8 days.
Explanation
With 8 days as the x-coordinate and $40 as the y-coordinate, the ordered pair is (8, 40).
Question 8
Points: 1
How much should it cost to rent a scooter for $6\frac{1}{2}$ days?
Explanation
Multiply the number of days by 5: 6.5 × 5 = 32.5.
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