The combined volume of all the tanks at an aquarium is 2.25 × 104
gallons. The aquarium plans to install a new dolphin tank with a volume of 350,000
gallons. What will be the total volume of all of the tanks at the aquarium after the new dolphin tank is installed?
(1 point)
Responses
3.725 × 105
3.725 × 105
3.725 × 104
3.725 × 104
5.75 × 104
5.75 × 104
5.75 × 105
To find the total volume of all the tanks at the aquarium after the new dolphin tank is installed, we need to add the volume of the new dolphin tank to the combined volume of the existing tanks.
Combined volume of all the tanks = 2.25 × 10^4 gallons
Volume of the new dolphin tank = 350,000 gallons
Total volume = Combined volume of all the tanks + Volume of the new dolphin tank
Total volume = 2.25 × 10^4 + 350,000
Total volume = 3.575 × 10^5 or 3.575 × 10^5 gallons
Therefore, the total volume of all the tanks at the aquarium after the new dolphin tank is installed is 3.575 × 10^5 gallons.
To find the total volume of all the tanks at the aquarium after the new dolphin tank is installed, we need to add the volume of the new dolphin tank to the combined volume of all the existing tanks.
The combined volume of all the tanks at the aquarium is given as 2.25 × 10^4 gallons.
The volume of the new dolphin tank is 350,000 gallons.
To find the total volume, we can add these two volumes:
2.25 × 10^4 + 350,000 = 3.725 × 10^5
So, the total volume of all the tanks at the aquarium after the new dolphin tank is installed will be 3.725 × 10^5.
To find the total volume of all the tanks at the aquarium after the new dolphin tank is installed, you need to add the volume of the new dolphin tank to the combined volume of the existing tanks.
Given that the combined volume of all the existing tanks is 2.25 × 10^4 gallons and the volume of the new dolphin tank is 350,000 gallons, you can simply add these two values together.
2.25 × 10^4 + 350,000 = 2.25 × 10^4 + 3.5 × 10^5 = 3.725 × 10^5
Therefore, the total volume of all the tanks at the aquarium after the new dolphin tank is installed is 3.725 × 10^5 gallons.
So the correct answer is: 3.725 × 10^5 gallons.