Please Help I Give Medals XD A company produces accessories for smart phones and tablets. The profit on each smart phone case is $2 and the profit on each tablet case is $3. The company made a profit of $1,200 on the cases last month. The equation 2x + 3y = 1,200 represents the company's profit from cases last month, where x is the number of smart phone cases sold and y is the number of tablet cases sold. Describe how you would graph this line using the slope-intercept method. Be sure to write in complete sentences.
@ganeshie8
@phi
2x + 3y = 1,200
start by calculating \(slope\) of this line
ok
to find the \(slope\) , you need to convert it to slope-intercept form first :- y = mx + b
m = slope b = y-intercept
see if u can rearrange the given equation to that form
X and Y are unknown though : / sorry I really suck at math
no, u dont... its easy let me show u. we're just rearranging :- \( 2x + 3y = 1200\) subtract 2x both sides \(3y = -2x + 1200\) divide 3 both sides \(y = -\frac{2}{3}x + 400\)
compare it wid the slope intercept form :- \(y = mx + b\)
\(m = ?\) \(b = ?\)
m is the slope so...
yes so...
Dude theres no hope for me with math, I'm sorry for wasting your time but I'm just to stupid to understand it. So I'm gonna give you a medal and I won't bother you again...
yo dont give up so easily+cheaply lol
these are easy if u persist a bit longer time
earlier, we rarranged the given equation to slope-intercept form :- \(\large y = -\frac{2}{3}x + 400 \) comparing it wid the equation :- \(\large y = mx + b\) so, \(\large m = -\frac{2}{3}\) \(\large b = 400\)
I have just compared both the equations, now I have \(m\) and \(b\), so I can start graphing the line now.
see if things make more or less sense so far ?
more actually :)
good :) lets graph the equation. There is a simple way to graph the line, when u knw \(slope\) and \(y-intercept\)
here are the steps :- step1 : plot the \(y-intercept\)
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