We read your photo as:

Calculate the total weight of 5 bags of grain (14 kg 250 g each) and the remaining oil (initial 13 L 650 mL, used 7 L 750 mL)?

Mathematics

ScanSolve AI Answer

Step-by-step solution

9 steps

Here are the solutions to the problems:

Question 6:

a) Weight of 5 bags of grain

  1. Convert the weight of one bag to grams.

    1 kg = 1000 g
    Weight of one bag = 14 kg 250 g=(14×1000) g+250 g=14000 g+250 g=14250 g14 \text{ kg } 250 \text{ g} = (14 \times 1000) \text{ g} + 250 \text{ g} = 14000 \text{ g} + 250 \text{ g} = 14250 \text{ g}

  2. Calculate the total weight of 5 bags.

    Total weight = 14250 g×5=71250 g14250 \text{ g} \times 5 = 71250 \text{ g}

  3. Convert the total weight back to kilograms and grams.

    71250 g=71000 g+250 g=71 kg 250 g71250 \text{ g} = 71000 \text{ g} + 250 \text{ g} = 71 \text{ kg } 250 \text{ g}
    The total weight of 5 bags is 71 kg 250 g\boxed{\text{71 kg 250 g}}.

    b) Remaining oil in the box

  4. Convert the initial amount of oil to milliliters.

    1 L = 1000 mL
    Initial oil = 13 L 650 mL=(13×1000) mL+650 mL=13000 mL+650 mL=13650 mL13 \text{ L } 650 \text{ mL} = (13 \times 1000) \text{ mL} + 650 \text{ mL} = 13000 \text{ mL} + 650 \text{ mL} = 13650 \text{ mL}

  5. Convert the amount of oil used to milliliters.

    Oil used = 7 L 750 mL=(7×1000) mL+750 mL=7000 mL+750 mL=7750 mL7 \text{ L } 750 \text{ mL} = (7 \times 1000) \text{ mL} + 750 \text{ mL} = 7000 \text{ mL} + 750 \text{ mL} = 7750 \text{ mL}

  6. Subtract the used oil from the initial oil to find the remaining amount.

    Remaining oil = 13650 mL−7750 mL=5900 mL13650 \text{ mL} - 7750 \text{ mL} = 5900 \text{ mL}

  7. Convert the remaining oil back to liters and milliliters.

    5900 mL=5000 mL+900 mL=5 L 900 mL5900 \text{ mL} = 5000 \text{ mL} + 900 \text{ mL} = 5 \text{ L } 900 \text{ mL}
    The remaining oil in the box is 5 L 900 mL\boxed{\text{5 L 900 mL}}.

    Question 7:

    a) Place value of the digit 8 after the decimal point in 48.84

  8. Identify the position of the digit 8 after the decimal point.

    In the number 48.84, the first digit 8 is in the ones place. The second digit 8, which is after the decimal point, is in the tenths place.

  9. Determine the place value.

    The place value of the digit 8 in the tenths position is 0.8 or 810\frac{8}{10}.
    The place value is 8 tenths\boxed{\text{8 tenths}}.

Was this helpful?

Still stuck on this one?

Ask a follow-up, and the answer starts from this question.

Got a different question?Ask your own question
Handwritten step-by-step solution preview

Handwritten Step-by-Step Solution

Get this as a handwritten image on WhatsApp — like a tutor wrote it for you.

Try on WhatsApp