An assembly line requires two components: gadjits and widjits. Gadjits are produced by center $1$ and widjits are

produced by center $2.$ Each unit of the end item, called a jit$-$together, requires $3$ gadjits and $2$ widjits. The daily

production quota on the assembly line is $775$ jit$-$togethers. The container for gadjits holds $85$ units. The policy variable

for center $1$ is set at $0\mathrm{.}07.$ The average waiting time for a container of gadjits is $0\mathrm{.}08$ day, and $0\mathrm{.}07$ day is needed to

produce a container. The container for widjits holds $45$ units, and the policy variable for center $2$ is $0\mathrm{.}07.$ The average

waiting time per container of widjits is $0\mathrm{.}11$ day, and the time required to process a container is $0\mathrm{.}27$ day.

a$.$ How many containers are needed for gadjits? containers. $($Enter your response rounded up to the next whole

number.$)$

b$.$ How many containers are needed for widjits? containers. $($Enter your response rounded up to the next whole

number.$)$