Weight Balance

To describe the mass of a dog, we use:

How many $10 \text{g}$ weights do you need to balance:

$250 \text{g}$? _____

How many $10 \text{g}$ weights do you need to balance:

$150 \text{g}$? _____

How many $10 \text{g}$ weights do you need to balance:

$200 \text{g}$? _____

How many $10 \text{g}$ weights do you need to balance:

$100 \text{g}$? _____

How many $10 \text{g}$ weights do you need to balance:

$50 \text{g}$? _____

How many $10 \text{g}$ weights do you need to balance:

$20 \text{g}$? _____

The box has a mass of $0 \mathrm{kg} 650 \mathrm{g}$. Draw the pointer on the scale.

Write the mass in $2$ ways.

The box has a mass of $2.75 \text{kg}$.This can also be written as:

Another way of writing $\frac{1}{4}$kg is:

The box has a mass of $1 \text{kg} 500 \text{g}$.This can also be written as:

$1500$ kilograms makes how many quintals?

If $7 \mathrm{kg} 637 \mathrm{g}÷7$ can be expressed as $1 \mathrm{kg} \mathrm{X} \mathrm{g}$, then find the value of $\mathrm{X}$.

If $10 \mathrm{kg} 500 \mathrm{g}÷5$ can be expressed as $2 \mathrm{kg} \mathrm{X} \mathrm{g}$, then find the value of $\mathrm{X}$.

If $28 \mathrm{kg} 150 \mathrm{g}\times 9$ can be expressed as $\mathrm{X} \mathrm{kg} 350 \mathrm{g}$, then find the value of $\mathrm{X}$.

If $16 \mathrm{kg} 15 \mathrm{g}\times 8$ can be expressed as $\mathrm{X} \mathrm{kg} 120 \mathrm{g}$, then find the value of $\mathrm{X}$.

$4 \mathrm{Kg} 23 \mathrm{gram}=\square \times \square \mathrm{gm}+\square \mathrm{gm}=\square \mathrm{gm}+\square \mathrm{gm}=\square \mathrm{gm}$

$1 \mathrm{Kg} 7 \mathrm{gram}=1\times \square \mathrm{gm}+\square \mathrm{gm}=\square \mathrm{gm}+\square \mathrm{gm}=\square \mathrm{gm}$

$3012 \mathrm{gram}=($_____ $\times$_____$+$_____$) \mathrm{gm}=$_____ $\mathrm{Kg}$ _____ $\mathrm{gm}$