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lesantik [10]
2 years ago
12

How does the structure of these poems differ? "digging" attempts to capture a moment in the distant past, while bashō's haiku sp

eculates about the future. "digging" jumps from the present time to the past, while bashō's haiku captures a single moment in time. "digging" describes a moment in the present time, while bashō's haiku jumps back in time. "digging" speculates about the future, while bashō's haiku commemorates a time from the distant past.
SAT
1 answer:
Dennis_Churaev [7]2 years ago
8 0

While Digging goes from the present to the past, the haiku captures a specific moment.

<h3>What is the focus of Digging?</h3>

This is about family history and the way this affects the author as he compares his job as a writer to the job as a farmer his father used to have. In the fragment presented, the author is both describing the past and present in Where he was digging, because he goes from the action he is doing, which is writing to the one his father was doing many years ago, which is digging.

<h3>What is the focus of the Haiku?</h3>

This haiku or short poem focuses on describing a landscape by mentioning elements such as the moonflowers. This means there is not a change in time but the author focuses only on capturing a specific moment.

Note: This question is incomplete; here is the missing excerpt:

"Digging"

Till his straining rump among the flowerbeds

Bends low, comes up twenty years away

Stooping in rhythm through potato drills

Where he was digging.

Haiku by Bashō.

On the way to the outhouse—

the white of the moonflower

by torchlight.

Learn more about poems in: brainly.com/question/893509

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Answer:On the FAFSA

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3 years ago
A can of soda can be modeled as a right cylinder. qasim measures its radius as 2.5 cm and volume as 163 cubic centimeters. find
Sedaia [141]

Since this cylinder has a radius of 2.5 centimeters, its height is approximately equal to 8.3 meters.

<h3>How to calculate the height of this cylinder?</h3>

Mathematically, the volume of a cylinder is calculated by using this formula:

V = πr²h

<u>Where:</u>

  • h is the height.
  • r is the radius.

<u>Given the following data:</u>

  • Radius of cylinder = 2.5 cm.
  • Volume of cylinder = 163 cubic centimeters.

Substituting the given parameters into the formula, we have;

163 = 3.142 × 2.5² × h

163 = 19.6375h

h = 163/19.6375

Height, h = 8.3 meters.

Read more on cylinder here: brainly.com/question/21367171

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6 0
2 years ago
If the aluminum block is initially at 25 ∘c , what is the final temperature of the block after the evaporation of the alcohol? a
Bumek [7]

The temperature of an object is how cold or hot it is.

The final temperature is 12.3 degrees Celsius

<h3>How to determine the final temperature </h3>

The given parameters are:

\Delta H_{vap} = 45.4\ kJ/mol --- the heat of vaporization

C_p = 0.903J/g^oC --- the specific heat of Aluminum

m = 1.12g --- the mass of alcohol

M = 60.1g/mol -- the molecular mass of alcohol

Start by calculating the moles of alcohol using:

Moles = \frac{Mass}{Molecular\ Weight}

So, we have:

n = \frac{1.12g}{60.1g/mol}

n= 0.0186\ mol

Next, calculate the amount of heat absorbed by the alcohol using:

n * \Delta H_{vap} = -m_{alcohol}* C_p * \Delta T

The mass of alcohol is 73 grams. So, we have:

0.0186 * 45.4 = -73* 0.903 * \Delta T

Evaluate the products

0.84 = -65.92* \Delta T

Divide both sides by -65.92

\Delta T = -0.0127

Express as degrees Celsius

\Delta T = -12.7

Also, we have:

\Delta T = T_i - T_f --- the difference in the initial and the final temperatures.

This gives

-12.7 = T_f - 25

Collect like terms

T_f  = 25 - 12.7

T_f  = 12.3

Hence, the final temperature is 12.3 degrees Celsius

Read more about specific heat at:

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