History, 17.10.2020 01:01 hunterthompson5578

Summarize the various ways the factory would use or cover up spoiled meat ?

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Upton Sinclair's The Jungle is an excellent book that describes numerous mechanisms that led to meatpacking infractions. Workers in meat processing plants would replace old and diseased meat with healthier cuts.

Pork fat and beef scraps will be processed or canned in the same way as chicken is. Many of these meats would be minced and turned into sausage.

About The jungle:

Upton Sinclair, an American journalist and novelist, published The Jungle in 1906. The story depicts the terrible conditions and exploited lives of immigrants in Chicago and other manufacturing areas in the United States. The Jungle was created in order to bring attention to the horrible working conditions in the meat-packing business.

For more information about The jungle refer to the link:

link

Answer from: ashanty45

The various ways the factory would use or cover up spoiled meat given below.

Explanation:

The Jungle by Upton Sinclair is a perfect book which explains several processes by which violations of the meatpacking happened. Meat factory workers would prepare rotten and diseased meat with better meats. The unpleasant pork fat and beef scraps will be packed or canned like chicken. Many of these meats would be chopped up to make sausage.

Answer from: Quest

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Answer from: Quest

answer

$x = \pm 2\sqrt{2} \: \: or \: \: x = \pm 1$

explanation

the given equation is

${x}^{4} - 9 {x}^{2} + 8 = 0$

we can rewrite this as:

$({x}^{2})^{2} - 9 {x}^{2} + 8 = 0$

let

$u = {x}^{2}$

then the equation becomes:

${u}^{2} - 9 {u}^{2} + 8 = 0$

the factors of 8 that sum up to -9 are {-1,-8}

we split the middle term with these factors to obtain,

${u}^{2} - u - 8u+ 8 = 0$

we factor by grouping to obtain:

$u(u - 1) - 8(u - 1) = 0$

$(u - 8)(u - 1) = 0$

apply the zero product property to get:

$u - 8 = 0 \: \: or \: \: u - 1 = 0$

$u = 8 \: or \: u = 1$

but

$u = {x}^{2}$

${x}^{2} = 8 \: or \: {x}^{2} = 1$

$x = \pm \sqrt{8} \: \: or \: \: x = \pm \: \sqrt{ 1}$

$x = \pm 2\sqrt{2} \: \: or \: \: x = \pm 1$

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