A Tank Can Hold 50 Litres of Water. at Present, It is Only 30
Capacity of tank = 50 litres. 30% of capacity = 30% of 50 litres = `30/100xx50` = 15 litres. 50% of capacity = 50% of 50 litres = `50/100xx50` = 25 litres. Water need to bring it to 50% capacity = 25 − 15 = 10 litres
A tank can hold 50 litres of water.At present, it is only 30
A tank can hold 750 L of water. At present, it is only 20% full. How many litres of water should be poured into the tank, so that it becomes 60% full?
A tank can hold 50 liters of water. At present, it is only 30% full ...
Feb 28, 2019 · a tank containing 50 liter of water develops a leak and loss water at a constant rate. after 20 minutes it contains 40 liter. after a further 30 minutes the tank is 5% of its full capacity. determine the tanks capacity
3) A tank can hold 50 liters of water. Al present, it is only
Jan 4, 2021 · Water need to bring it to 50% capacity=25−15=10 litres. Find Math textbook solutions? Answer:30% of the total capacity will be=> 50*30/100 = 15 litres. we are required to fill it upto to 50%.
a tank can hold 50 litres of water. at present it is only 30
Jul 19, 2021 · 25 litres. Step-by-step explanation: At present, the tank is 30% full or the tank has 30% of 50 litres of water. = x 50 = 15 litres. Now, we calculate 80% of 50 litres (the required value) = x 50 = 40 litres. Therefore the amount of water which needs to be added = 40 litres - …
A tank can hold 50 litres of water. At present, it is only 30% full ...
Total capacity of the tank = 50 litres. Percentage to be filled = 50 - 30% = 20%. The amount of water to be filled = `20/100xx50` = 10 litres
A tank can hold 50 litres of water. At present, it is only ... - Brainly
May 11, 2020 · we are required to fill it upto to 50%. So, 50% of the total capacity of the tank is=> 50*50/100 = 25 litres. therefore, amount of water to be put in the tank to get filled its desired amount is 25-15 = 10 liters.
A tank can hold 50 litres of water. At present, it is only 30
It is given that the tank can hold 50 litres of water and given that 30 % of the tank is filled. Thus, 1 % of the 50 litres is given as $ \dfrac{1}{100}\times 50 $ litres = 0.5 litres. So, 30 % of the 50 litres capacity tank is given as the product of 1 % of 50 litres capacity tank and 30%.
A tank can hold 50 liters of water. At present, it is only 30% full ...
A rectangular water tank is 3m long, 2m wide and 5m high. How many liters of water can it hold?
A tank can hold \\[50\\;{\\rm{litres}}\\]of water. At present, it is ...
In the problem, it is given that the tank can hold 50 litres of water. At the start, only 30 % of the capacity is filled. So, we need to find the exact volume of water that is required to complete that 30 % upto 50 %.
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