<span>Which shapes are topologically equivalent to Choice 2? D. NONE
Choice 1, 3, and 4 are topologically equivalent. These figures each have two holes.
Choice 2 has three holes and is different from the other.
Topologically equivalent figures are figures that can be rearranged to form another shape without breaking.</span>
(y-x) (2+3)= (yx)(5)
But am not sure it could be =(2-3) (y+x) = (1) (yx)
Answer:
Step-by-step explanation:
Like your other question, let's break it down systematically
6x + 9y - 9(6x - 3y + 8z)
Use the distributive property
6x + 9y - <u>9(6x - 3y + 8z)</u>
6x + 9y - 54x - 27y + 72z
Match like terms
6x - 54x = -48x
9y - 27y = -18y
72z - 48x - 18y
Grocery mart:
12÷$3.84=3.125
Food Shoppe:19÷$5.70=3.333
so grocery mart is cheaper by
0.2075333333
Answer: B
Step-by-step explanation:
2/3 x 2/1 =4/3