a gardener wants to make a rectangular enclosure using a wall as one side and 160m of fencing for the other three sides, as shown. For what values of x is the area of the enclosure more than 3000m^2 but less than 3150m^2?
since this is a rectangle, use x as the width and y as the length okay? now assume that the wall that is on one side is y (length) So we know that 160 = y+2x because of the opposite side of the wall (y) and the 2 other sides are the other 2 sides
wait... does it tell you which side is supposed to be x?
length or width?
left
and length
oh ok, so ignore what i said above. 160 = x +2y and x is the length of the wall
okay thank you
i have another question if you have time to answer it
we rnt done yet
oh okay
so we are finding area so area is xy So we are trying to find a x value that would put the total area between 3000 and 3150. You can really just use guess and check because it isn't asking for an exact value
thank you so much :)
marco says that the solutions of the equation x^2_6x+13=0 are x=-1 and x=-5. Is marco correct? If so, verify his solutions by solving the equation for x over the set of complex numbers. If not, explain his error and provide the correct solutions
can you help me with this?
to get you started if the value of x is 60 then y is 50 puts your area at 3000
New thread pls
and if x is 70 then y is 45 and that puts it at 3150
so have an x value between 60 and 70
i got x=30 and y=100 .. 2(30)+ 100=160 30x100=300
read what I wrote above, what you did is not correct. :( But I explained why x should be between 60 and 70 so if u have questions u can ask
I am the darkknight
can u answer marco says that the solutions of the equation x^2_6x+13=0 are x=-1 and x=-5. Is marco correct? If so, verify his solutions by solving the equation for x over the set of complex numbers. If not, explain his error and provide the correct solutions
new post
close this one and make a new one
ok
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