Read the excerpt from “the scarlet ibis.”

but mama, crying, told me that even if william armstrong lived, he would never do these things with me. he might not, she sobbed, even be “all there.” he might, as long as he lived, lie on the rubber sheet in the center of the bed in the front bedroom where the white marquisette curtains billowed out in the afternoon sea breeze, rustling like palmetto fronds.

what best describes the effect of the sensory imagery used in this excerpt?

a. it allows the reader to correctly predict that doodle will never be able to walk.
b. it the reader to better visualize the life that might lie ahead for doodle.
c. it introduces the reader to the setting that exists throughout most of the story.
d. it shows the reader to see that doodle’s mom is incapable of feeling hope.

the answer is B

It helps the reader to better visualize the life that might lie ahead for Doodle.

i think

in the problem you wrote said that the taxi charges $0.070 per mile(which would be 7 cents per mile), but then in your suggested equation you have it as $0.70 per mile (which is 70 cents per mile).

the latter seems more realistic, so i will assume that the taxi costs $5.00 and charges $0.70 per mile with tolls costing an additional $3.50. and it asks you to find how far you can travel on $36.50.

let x the number of miles traveled. since the taxi charges $0.70 per mile, multiplying this by the miles traveled (x) will yield the cost of the taxi ride as far as how far it took you. then adding this amount to the cost of the taxi ($5.00) and the additional cost for the tolls ($3.50) will give you the total cost of the taxi ride ($36.50)

that is,

            (0.70)x + 5.00 + 3.50 = 36.50

adding the like terms on the left-hand side of this equation, we arrive at the following:

            (0.70)x + 8.50 = 36.50

subtracting 8.50 from both sides of the equation, we get:

            (0.70)x = 28.00

to solve for x, divide both sides of the equation above by the coefficient of x (that being, 0.70):

            x = 40

thus, you can travel up to 40 miles on $36.50