If there are 16 ounces in a pound how manyh are in 24 ounces
Answers
1 ounce = 1/16 pound
24 ounces = 1/6 x 24 = 4 pounds
Answer: 4 pounds
Final answer:
24 ounces equals 1.5 pounds, based on the conversion factor of 1 pound equals 16 ounces.
Explanation:
Your question is related to unit conversion. If we know that one pound equals 16 ounces, then to convert 24 ounces to pounds, we must divide 24 ounces by the number of ounces in a pound. Here's how we can do it:
- Set up the conversion: 24 oz / 16 oz/lb.
- Dividing these amounts gives the result: 24 / 16 = 1.5 lbs.
S, this means that 24 ounces is equal to 1.5 pounds.
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withdrawal was for $20, what
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if you multiply 8x$20 you get $160
to x = 4?
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Answer:
8
Step-by-step explanation:
hn hn
Answers
Answer:
t = 40
Step-by-step explanation:
Given the logarithmic expression:
Use the Logarithmic Property (Quotient Rule):
Next, using the Logarithmic Property:
We must determine the possible value oft that can be divided by 5 to produce a quotient of 8 that will make the logarithmic property, , true. In that case, t = 40 divided by 5 results in a quotient of 8.
Therefore, the value oft = 40.
(ii) 5 to 6 µm
(iii) 5 to 5.1 µm
Answers
Final answer:
The average rate of volume change of a growing spherical cell for different changes in radius can be calculated using the formula for the volume of a sphere and the formula for average rate of change (ΔV/Δr).
Explanation:
To find the average rate of change of the volume V with respect to the radius r, you will need to subtract the initial volume from the final volume and then divide by the change in radius. This is represented by the formula ΔV/Δr, where Δ represents change in.
- For r changing from 6 to 9 µm, ΔV = V(9) - V(6) = 4/3π(9^3) - 4/3π(6^3). Therefore, ΔV/Δr = (4/3π(9^3) - 4/3π(6^3)) / (9 - 6).
- For r changing from 5 to 6 µm, ΔV = V(6) - V(5) = 4/3π(6^3) - 4/3π(5^3). Therefore, ΔV/Δr = (4/3π(6^3) - 4/3π(5^3)) / (6 - 5).
- For r changing from 5 to 5.1 µm, ΔV = V(5.1) - V(5) = 4/3π(5.1^3) - 4/3π(5^3). Therefore, ΔV/Δr = (4/3π(5.1^3) - 4/3π(5^3)) / (5.1 - 5).
These calculations will give you the average rate of volume change for each of the radius changes indicated.
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Answers
the volume
the answer is 72 in^3
good luck