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Andre45 [30]
3 years ago
12

Fill in the blank with the correct answer. The longer the handle the __________ the mechanical advantage and the greater the inc

rease in force that is applied to the bolt.
Less
Greater
Chemistry
1 answer:
ASHA 777 [7]3 years ago
7 0

Answer:

Greater

Explanation:

The longer the handle, the greater the mechanical advantage and the greater the increase in force that is applied to the bolt.

Mechanical advantage is the rate at which force is multiplied.

  • It simply compares the output force to the input force.
  • M.A is the force increasing tendency of a tool.
  • The longer  the handle, the more the mechanical advantage and the lesser the applied force.
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How does the hydrosphere help regulate the amount of radiation on earth?
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Exercise 2: (7 points)
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Answer:

See explanation

Explanation:

I) from the question;

500 × 10^-3 g dissolves in 100ml

xg dissolves in 1000ml

x = 500 × 10^-3 g × 1000ml/100 ml

x= 5 g/L

Mass concentration = molar concentration × molar mass

Molar concentration = Mass concentration/ molar mass

Molar concentration = 5g/L/419 g/mol

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ii) To prepare this solution, measure out 500mg with a weighing balance. Transfer the solid to a standard 100 ml volumetric flask. Make up to the 100ml mark with distilled water.

iii) mass concentration of the solution = 50 g/L

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4 0
3 years ago
The half-life for the radioactive decay of iridium-192 is 74.2 days. Calculate the amount in grams of Ir-192 that will be left f
scZoUnD [109]

Answer: There are

a) 2.12 g of Ir-192 after 199.2 days

b) 0.52 g of Ir-192 after 350 days

Explanation:

Radioactive decay follows a first-order kinetics since <em>the half life does not depend on the initial amount,</em> then the equation which describes this process is:

N(t)=N_{o}*e^{-\frac{-0.693*t}{t_{1/2} } }

Where N(t) is the amount given a certain t time, and N_{o} is the initial amount. t_{1/2} is the half life.

Then, the radioactive decay equation for this problem is:

N(t)=13.65 g*e^{-\frac{-0.693*t}{74.2 days} }

Note that the half life and the given time t must be on the same units, in this case days. Finally you calculate the amount for a) 199.2 days and b) 350 days:

a) N(t)=13.65 g*e^{-\frac{-0.693*199.2 days}{74.2 days} }=2.12 g

b) N(t)=13.65 g*e^{-\frac{-0.693*350 days}{74.2 days} }=0.52 g

Hope it helps!

4 0
3 years ago
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