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10 Feb 2026, 20:00
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C
Be sure to select an answer first to save it in the Error Log before revealing the correct answer (OA)!
Difficulty:
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Question Stats:
43% (02:22) correct
57%
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wrong
based on 152
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An animation program, Squibble, renders 200 items per minute, another, Pencil Lab, renders 400 items per minute, and a third, Paint Lab, colors 3,600 items per minute. All items rendered are colored and no item not fully rendered is colored. In a particular minute, how many animation programs are running?
(1) A total of 10,800 items are rendered that minute.
(2) For that minute, there are 4 Pencil Lab programs running for every Paint Lab program running.
(1) A total of 10,800 items are rendered that minute.
(2) For that minute, there are 4 Pencil Lab programs running for every Paint Lab program running.
14 Feb 2026, 15:37
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(1) Several combinations can be used to get to 10,800 figure -> Insufficient
(2) We don't know # of items rendered per minute -> Insufficient
(1)+(2) 10,800 items rendered & 4 Pencil Lab programs running for each Paint Lab program:
Here we can have two plausible scenarios:
1. Paint Lab program running, 4 Pencil Lab programs running 3600 + 1600 = 5200 items, remaining 5600 can be attributed to Squibble
2. 2 Paint Lab, 8 Pencil Lab program running 7200 + 3200, remaining 400 can be attributed to 2 Squibble programs
Therefore answer is E
ExpertsGlobal5 could you please explain why C is the answer here?
(2) We don't know # of items rendered per minute -> Insufficient
(1)+(2) 10,800 items rendered & 4 Pencil Lab programs running for each Paint Lab program:
Here we can have two plausible scenarios:
1. Paint Lab program running, 4 Pencil Lab programs running 3600 + 1600 = 5200 items, remaining 5600 can be attributed to Squibble
2. 2 Paint Lab, 8 Pencil Lab program running 7200 + 3200, remaining 400 can be attributed to 2 Squibble programs
Therefore answer is E
ExpertsGlobal5 could you please explain why C is the answer here?
15 Feb 2026, 06:00
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ExpertsGlobal5
Explanation:
Number of items rendered by one Squibble program in a minute = 200.
Number of items rendered by one Pencil Lab program in a minute = 400.
Number of items colored by one Paint Lab program in a minute = 3600.
Let the number of Squibble programs running be A.
Let the number of Pencil Lab programs running be B.
Let the number of Paint Lab programs running be C.
We need to find whether the value of A + B + C can be determined.
Statement (1)
Since 10800 items are rendered in a minute: 200A + 400B = 10800 (Equation I)
Also, since all rendered items are colored, it follows that 10800 items are also colored in a minute.
C = 10800/3600 = 3 (Equation II)
Equation I has multiple solutions for A and B.
Possibility 1: If A = 54, B = 0, and C = 3, then it satisfies the given condition and A + B + C = 57.
Possibility 2: If A = 0, B = 27, and C = 3, then it satisfies the given condition and A + B + C = 30.
It is NOT possible to determine the exact number of the animation programs running. Hence, Statement (1) is insufficient.
Statement (2)
B = 4C (Equation III)
Equation III has multiple solutions for B and C.
Possibility 1: If A = 10, B = 4, and C = 1, then it satisfies the given condition and A + B + C = 15.
Possibility 2: If A = 20, B = 8, and C = 2, then it satisfies the given condition and A + B + C = 30.
As Statement (1) alone as well as Statement (2) alone is insufficient to answer the question, we need to now combine the two statements.
Statement (1) and Statement (2) combined
From Equation I, Equation II and Equation III, we have 3 equations with 3 unknown variables which can be solved to determine the exact value of A, B and C. Hence, Statement (1) and Statement (2) combined are sufficient.
C is the correct answer choice.
