The relation is now expressed as P = N (180-3Q); find P when: (i) Q = 0; (ii) Q = 60; (iii) Q = 59.

Question

ScanSolve AI Tutor · Accepted Answer

Here are the calculations for the price ( $P$ ) based on the given relation $P = N(180 - 3Q)$ :

a) (ii) (c) i) Find $P$ when $Q = 0$ :

Substitute $Q = 0$ into the equation.
$P = 180 - 3(0)$
Calculate the price.
$P = 180 - 0$ $P = 180$
The price is $\boxed{N180}$ .

a) (ii) (c) ii) Find $P$ when $Q = 60$ :
Substitute $Q = 60$ into the equation.
$P = 180 - 3(60)$
Calculate the price.
$P = 180 - 180$ $P = 0$
The price is $\boxed{N0}$ .

a) (ii) (c) iii) Find $P$ when $Q = 59$ :
Substitute $Q = 59$ into the equation.
$P = 180 - 3(59)$
Calculate the price.
$P = 180 - 177$ $P = 3$
The price is $\boxed{N3}$ .

Step-by-step solution