Answer:
It produces shivers down the spine, or a feeling of unease.
Explanation:
The narrator hasn't said anything in this excerpt that makes them hard to believe, or unreliable. This excerpt is not particularly optimistic either. There is no blood and gore, but the narrator is clearly made uncomfortable by the painting. So the excerpt produces shivers down the spine, or a feeling of unease.
Answer:
D
Explanation:
Answer:
she mean
Explanation:
Answer:
You could write a poem talking about the benefits and detriments of eating those foods or you could write one about how long it would take for those foods to expire.
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I lost my neighbors head
Who needed bread
Her name was Pam
She also needed ham
But it was her fault
She stepped on salt
I shall pay the price
With rice!
Her last name was Bettis
She really liked lettuce
She hated bees
She also hated cheese
I must beg
Even though I will throw an egg
Ahhh such is life
Her funeral was in a chapel
I ate an apple
She had a parrot
Named Carrot
I sketch up
I had to chug ketchup
B. She needs money to pay Jim's doctor.
C. She needs money to buy Jim's Christmas gift.
D. She and Jim need money to pay the rent.
Answer:
Della sells her hair.
Explanation:
The area of 100 3/4 by 75 1/2 is - 7606.625, or 7606 5/8 in fractional form.
A solid object's surface area is a measurement of the overall space that the object's surface takes up. In comparison to the definition of arc length for one-dimensional curves or the definition of surface area for polyhedra (i.e., objects with flat polygonal faces), where the surface area is equal to the sum of the areas of its faces, the mathematical definition of surface area in the presence of curved surfaces is significantly more complex.
The surface area of smooth surfaces, such as spheres, is determined using their representation as parametric surfaces. Partial derivatives and double integration are used in this definition of surface area, which is based on infinitesimal calculus techniques.
Henri Lebesgue and Hermann Minkowski sought a broad definition of surface area around the turn of the 20th century. The geometric measure theory, which examines multiple ideas of surface area for irregular objects of any dimension, was created as a result of their work. The Minkowski content of a surface is one significant illustration.
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