To find the best estimate of the number of servings of nachos Toby could make from a 51 5/8 ounce bag of chips, divide the weight of the bag by the weight of each serving. Toby could make about 177 servings of nachos from the bag.
To find the best estimate of the number of servings of nachos Toby could make from a 51 5/8 ounce bag of chips, we need to divide the total weight of the bag by the weight of each serving. The weight of each serving is 3 1/3 ounces, which is the same as 10/3 ounces. We can divide 51 5/8 by 10/3 to find the number of servings.
Converting the mixed number to an improper fraction, 51 5/8 is equivalent to 413/8. When we divide 413/8 by 10/3, we can multiply the numerator and denominator of the first fraction by the reciprocal of the second fraction: 413/8 multiplied by 3/10. This gives us (413 x 3) / (8 x 10) = 1239/80.
To simplify the fraction, we can divide both the numerator and denominator by their greatest common divisor, which is 7. Dividing 1239 by 7 gives us 177, and dividing 80 by 7 gives us 11. Therefore, Toby could make about 177 servings of nachos from the 51 5/8 ounce bag of chips.
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Answer:
4x^2 +2x +16
Step-by-step explanation:
7x2 + 4x + 10) - (3x2 + 2x - 6)
Distribute the minus sign
7x2 + 4x + 10) - 3x2 - 2x + 6
Combine like terms
7x2 + 4x + 10)
- 3x2 - 2x + 6
-------------------------
4x^2 +2x +16
Answer:
(7×2 + 4x + 10) - ( 3×2 + 2x - 6)
(14 + 4x + 10) - ( 6 + 2x - 6)
(4x + 14 +10) - ( 2x + 6 - 6)
(4x + 24) - ( 2x )
4x + 24 - 2x
4x - 2x + 24
2x + 24
Step-by-step explanation:
clear bracket
All multiplication , subtraction and addition
should be first done in the bracket
After clearing bracket,
then subtract the left answer from the right answer
To get your final answer
The mean is always a more accurate measure of center than the median
0
Removing an outlier from a data set will cause the standard deviation to increase,
If a data set's distribution is skewed, then 95% of its values will fall between two standard deviations of the mean
If a data set's distribution is skewed to the right, its mean will be larger than its median
Answer:The mean is affected by outliers.,
If a data set's distribution is skewed, then 95% of its values will fall between two standard deviations of the mean
Step-by-step explanation: