Identify the total earnings and the number of days.

Mathematics

ScanSolve AI Answer

Answer

GH¢30.00\text{GH¢}30.00

48 litres48 \text{ litres}

360 km360 \text{ km}

Step-by-step solution

9 steps

Here are the solutions to the math problems:

1. Ama earns GH¢150.00 in 5 days. What is her pay per day?

  1. Identify the total earnings and the number of days.

    Total earnings = GH¢150.00
    Number of days = 5 days

  2. Calculate the pay per day by dividing total earnings by the number of days.

    Pay per day=Total earningsNumber of days\text{Pay per day} = \frac{\text{Total earnings}}{\text{Number of days}} Pay per day=GH¢150.005 days\text{Pay per day} = \frac{\text{GH¢}150.00}{5 \text{ days}}
  3. Perform the division.

    Pay per day=GH¢30.00/day\text{Pay per day} = \text{GH¢}30.00/\text{day}

    Ama's pay per day is GH¢30.00\boxed{\text{GH¢}30.00}.

    2. A tap fills 8 litres of water per minute. How many litres can it fill in 6 minutes?

  4. Identify the filling rate and the time.

    Filling rate = 8 litres/minute
    Time = 6 minutes

  5. Calculate the total volume filled by multiplying the rate by the time.

    Total litres=Filling rate×Time\text{Total litres} = \text{Filling rate} \times \text{Time} Total litres=8 litres/minute×6 minutes\text{Total litres} = 8 \text{ litres/minute} \times 6 \text{ minutes}
  6. Perform the multiplication.

    Total litres=48 litres\text{Total litres} = 48 \text{ litres}

    The tap can fill 48 litres\boxed{48 \text{ litres}} in 6 minutes.

    3. The speed of a car is 90 km/h. How far can the car move in 4 hours travelling at the same rate?

  7. Identify the speed and the time.

    Speed = 90 km/h
    Time = 4 hours

  8. Calculate the distance using the formula

    Distance = Speed ×\times Time.

    Distance=Speed×Time\text{Distance} = \text{Speed} \times \text{Time} Distance=90 km/h×4 hours\text{Distance} = 90 \text{ km/h} \times 4 \text{ hours}
  9. Perform the multiplication.

    Distance=360 km\text{Distance} = 360 \text{ km}

    The car can move 360 km\boxed{360 \text{ km}} in 4 hours.

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