The length of a rectangle is five times its width. If the perimeter is at most 96 centimeters, what is the greatest possible value for the width? 2w+2 times (5w)<_96 2w+2 times (5w)>_96 2w+2 times (5w)<96 2w+2 times (5w)>96
when you say _96 are you saying it's negative 96?
no I was trying to make it the Greater than less than symbol sitting on the the line but it is impossible
oh ok, so let's approach this problem by first crossing out the choices we know for sure to be false. How do you calculate the perimeters of a rectangle?
LxW?
that would be the formula for finding area
oh
|dw:1445666230314:dw| perimeter is when you calculate the total lengths of the lines that make up the rectangle Based on the picture I drew, what do you think the formula for calculating perimeters is?
are you asking me for the answer or for what the drawing is showing?
I'm asking you what the formula for finding perimeters is...the drawing is simply supposed to provide visual help in case you're unsure
ph, well I suck at math. sorry...
oh*
If I say that the perimeter can be found by adding up all the sides of the rectangle, will that help (because this is really simple math)
yes that does help
So then can you write the formula for how to calculate the perimeter of a rectangle?
wouldn't it be 2w + 96L
and where would the 96 come from?
you're right about the 2w
adding up both sides of the length?
Since you don't have an actual given number for any of the rectangle's sides, you can't just plug in 96. Another reason you can't plug in 96 is because that is the given perimeter of the triangle (and the sums of the rectangle's sides = 96) Let's just forget about the actual problem for a bit and think about the generic formula for finding perimeters of rectangles |dw:1445667042729:dw| w = width of the rectangle L = length of the rectangle The perimeter of a rectangle is the sum of all the sides of the rectangle Does that formula make sense?
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