There are \(2\) bundles of sticks. There are \(6\) sticks in each bundle. Which is the simpler operation to calculate the total number of sticks?

Q. He uses 10 sticks to make 1 bundle.

• 3 bundles have __________ sticks.

• Now, how many sticks in all are these?
____________ sticks in all.

• 4 bundles would have _____________ sticks.

Q. There are bundles of different colored sticks. Using the given table, calculate how many more pink sticks are there as compared to the combined number of white and blue sticks.

\(\begin{array}{|l|l|l|l|}
\hline
\text{Color of sticks} &\text{Number of sticks in each bundle} &\text{Number of bundles} \\\hline
\text{White} &20 &3\\\hline
\text{Pink} &10 &15\\\hline
\text{Blue} &30 &2\\\hline
\end{array}\)

Q. There are $30$ red sticks, $25$ green sticks, and some blue sticks that are $19$ more than the green ones. How many blue and red sticks are there in total?

Q. There are $11$ candy sticks in total, out of which $3$ are broken. How many sticks are not broken?