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kenny6666 [7]
3 years ago
7

The chief by 3 3/4 kg of Apple's 7 1/4 kilograms of peers and 10 1/8 kilograms with orange about how many kilograms of fruit did

the chief by all together
Physics
2 answers:
WARRIOR [948]3 years ago
7 0
SOLUTION:

Total amount of fruit = Total amount of apples + Total amount of pears + Total amount of oranges

Total amount of fruit = 15 / 4 + 29 / 4 + 81 / 8

Total amount of fruit = 30 / 8 + 58 / 8 + 81 / 8

Total amount of fruit = 169 / 8

Total amount of fruit = 21.125 kg

ANSWER:

Therefore, the chief bought 21.125 kg of fruit all together.

Please mark as brainliest if you found this helpful! :)
Thank you <3
anastassius [24]3 years ago
3 0

(3 3/4) + (7 1/4) + (10 1/8)

Change the mixed numbers to fractions:

(15/4) + (29/4) + (81/8)

Write all of the fractions with a common denominator (8):

(30/8) + (58/8) + (81/8)

Add the fractions:

(30 + 58 + 81) / 8  =  169/8

Change the sum back to a mixed number:

169/8 = <em>21 and 1/8 kg.</em>

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A skater goes into a spin with her arms pulled in (close to her body). When she stretches her arms out: A) her angular speed ω d
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Answer:

When she stretches her arms out,<em> B) her angular speed ω increases due to her moment of inertia decreasing</em>

Explanation:

The angular momentum of a rotating object is defined as the product of its moment of inertia and angular speed.

<em>L = I ω</em>

<em>where</em>

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<em />

According to the principle of conservation of angular momentum, if there is no external torque, angular momentum of the skater must remain conserved. If the initial and final moment of inertia is <em>I_i and I_f  </em>while corresponding angular velocities are <em>ω_i and ω_f , </em>then the principle of conservation of angular momentum can be expressed as the following equation:

<em>(I_f) (ω_f) = (I_i) (ω_i)</em>

<em>ω_f / ω_i = I_i / I_f</em>

<em />

From the expression above, we can see that if the moment of inertia decreases, angular velocity would increase to conserve angular momentum of the skater.

Therefore, When she stretches her arms out,<em> her angular speed ω increases due to her moment of inertia decreasing.</em>

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