Greg drew 3 squares with each side equal to z units. For each square, he does something different to it according to each part below: Part A: Greg increased the length and width of the square by t units each. What will be the change in the area of the original figure? Show your work. Part B: Greg decreased the length and width of the square by t units each. What will be the change in the area of the square? Show your work. Part C: Greg increased the length of the square by t units and decreased its width by t units. What will be the change in the area of the square?
you dont think i already did that ive been through all of those but they just confuse me.
@juanpabloJR @camerondoherty
Honest I dont get this... Sorry...
wow not even the queen of math knows.
Lol
lmao i hate my math
Ok well I don't understand the question what kind of math is this? like subtopic.
algebra actually algebra 1
@Hero
Out of luck lol
yeah ive been doing this assignment for 8 hours and im on the last question and i dont understand it and it sucks so much. Because no one will help me.
with z units, the area of square = z^2 this is similar to s^2 the s was just changed to z a) greg increased the length and with (which is for both) by t units new area will be (z+t)^2 b) decrease by t units new area will be (z-t)^2 c) increase the length by t units and decrease the width by t units length now will be z+t width now will be z-t and since area of the square is z^2, it must mean that the length and width have the same size, but in the case C, it is bigger by t and smaller by t if you realize, this will now be area of a rectangle area of a rectangle = length * width and since our length is z+t and our width is z-t area = (z+t) * (z-t)
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