Components' defective rate to be $10\%.$

The cost per capacitor is $$2\mathrm{.}45$ for Boston Components, $$2\mathrm{.}50$ for Able Controls, and $$2\mathrm{.}75$ for Lyshenko Industries.

Min $2\mathrm{.}45B+2\mathrm{.}5A+2\mathrm{.}75L$

s$.$t$.$

volume for Boston

$B,A,L0$

Solve the linear program to determine how many reservoir capacitors should be ordered from each supplier. $($Round your answers to the nearest integer.$)$

Boston Components

Able Controls

$$ capacitors

Lyshenko Industries

$$ capacitors

$($b$)$ Suppose that the quality level for reservoir capacitors supplied by Boston Components is much better than estimated, with a defective rate of $2\%.$ What effect, if any, would this quality level have?

The optimal solution would change, with Lyshenko Industries being assigned the maximum of $50,000$ reservoir capacitors.

The optimal solution would change, with $7,526$ reservoir capacitors assigned to Boston Components.

The optimal solution would change, with $30,000$ reservoir capacitors assigned to Boston Components.

The optimal solution would remain the same.

The total cost will decrease about $$0\mathrm{.}16$ for every unit the required minimum is reduced by$,$ for at least $25,440$ capacitors

The total cost will decrease about $$2\mathrm{.}54$ for every unit the required minimum is reduced by$,$ with no lower limit on how much the required minimum can be reduced.

The total cost will decrease about $$0\mathrm{.}22$ for every unit the required minimum is reduced by$,$ for at least $21,106$ capacitors.

Reducing the requirement will not change the total cost of obtaining the reservoir capacitors.