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Bunuel
Milk flows into a vat at a constant rate through a metal pipe. At the same time, milk is pumped out of the vat at a constant rate through another metal pipe. At what rate, in liters per minute, is the amount of milk in the vat decreasing?

(1) The amount of milk initially in the vat was 100 liters.

(2) Milk flows into the vat at a rate of 5 gallons every 5 minutes and out of the vat at a rate of 5 gallons per minute.


­
Milk flows in and milk is pumped out at a different constant rates. The rate of milk decreasing is ?

Statement 1:

(1) The amount of milk initially in the vat was 100 liters.

Initial capacity alone is not sufficient to answer. Hence, Insufficient

Statement 2:

(2) Milk flows into the vat at a rate of 5 gallons every 5 minutes and out of the vat at a rate of 5 gallons per minute.

Inflow = 5 gallons/ 5 min = 1 gallon per minute.

Outflow = -5 gallons / minute.

rate of decreasing = -5+1 = -4 gallons / minute.

Water is decreasing at the rate of 4 gallons per minute, irrespective of the capacity of the tank.

Hence, Sufficient


Option B
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question needs to find the rate at which amount of milk is decreasing.

(1) The amount of milk initially in the vat was 100 liters.
Insufficient as no information comes out from at what rate milk is going in Vat & at what rate milk is taken out from VAT.

(2) Milk flows into the vat at a rate of 5 gallons every 5 minutes and out of the vat at a rate of 5 gallons per minute.
Basically it provides for both incoming & outgoing rate of milk from Vat. Statement is sufficient
The rate is 1/gallon/min- 5gallons/min= -4 gallons/min
Answer is B.
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🚨 Given:
Milk flows in at a constant rate ⬅️
Milk flows out at a constant rate ➡️
We need to find the net rate of change (in liters per minute) in the amount of milk in the vat.
[hr]
Statement (1) ALONE:
📝 The amount of milk initially in the vat was 100 liters.
📉 What does this tell us?
It gives us the starting amount in the vat — but says nothing about flow rates (in or out).
❌ This doesn't help us calculate the rate of decrease at all.
➡️ Not sufficient
[hr]
Statement (2) ALONE:
📝 Milk flows into the vat at a rate of 5 gallons every 5 minutes and out at 5 gallons per minute.
➡️ Inflow rate = 5 gallons / 5 minutes = 1 gallon/minute
➡️ Outflow rate = 5 gallons/minute
🔁 So net decrease = 5 − 1 = 4 gallons/minute
We are asked for the decrease rate in liters per minute 🧪
📏 Use conversion:
1 gallon ≈ 3.785 liters
✅ 4 gallons/minute × 3.785 liters/gallon = 15.14 liters/minute
Boom! 💥 We now know the exact rate of decrease in liters per minute.
➡️ Statement (2) is sufficient
[hr]
🎯 Correct Answer:
b. Statement (II) ALONE is sufficient, but statement (I) ALONE is not sufficient. ✅✅✅
[hr]
✨ Explanation Summary:
Statement (1) just gives a starting value — not helpful for rate. ❌
Statement (2) gives the flow rates, so we can find the net decrease and convert to liters. ✅
[hr]
📌 Quick Tip:
Always isolate the variable you're solving for. If you're asked for a rate, only statements that include flow per unit time (and unit conversions if needed) are useful. 🧠⏱️📏

Bunuel
Milk flows into a vat at a constant rate through a metal pipe. At the same time, milk is pumped out of the vat at a constant rate through another metal pipe. At what rate, in liters per minute, is the amount of milk in the vat decreasing?

(1) The amount of milk initially in the vat was 100 liters.

(2) Milk flows into the vat at a rate of 5 gallons every 5 minutes and out of the vat at a rate of 5 gallons per minute.


­
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[color=#0f0f0f]Hi, The question seems to have some ambiguity, based on data the answer could be E or C

Why E?
The question is asking the rate in liter per minute, where as the options have unit in Gallon which takes an underlying assumption that the person knows Gallon to liter conversion which is not given and is some extra info.

Why C?(The most accurate answer in my opinion)
Lets assume the person knows the conversion, there would be 2 case where the rate of flow would change.

Case1: When there is some milk is in the vat

Milk_in = 5gal per 5min = 1gal/min
Milk_out = 5gal/min

rate of decrease = 5-1 = 4 gal/min

Case2: When there is no milk is in the vat

Here, the flow in would be the limiting factor. So once we have exhausted the 100L initial reserved milk(since the outflow is faster than inflow), the flow would immediately drop to 0 gal/min(refer to below calculation)

Milk_in = 5gal per 5min = 1gal/min
Milk_out = 1gal/min

rate of decrease = 1-1 = 0 gal/min

Hence there would be 2 rate of decrease,
when there is some liquid then 4gal/min, when all the initial liquid is depleted than 0gal/min
[/color]

Bunuel
Milk flows into a vat at a constant rate through a metal pipe. At the same time, milk is pumped out of the vat at a constant rate through another metal pipe. At what rate, in liters per minute, is the amount of milk in the vat decreasing?

(1) The amount of milk initially in the vat was 100 liters.

(2) Milk flows into the vat at a rate of 5 gallons every 5 minutes and out of the vat at a rate of 5 gallons per minute.


­
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