Answer:
Step-by-step explanation:
s = n(a + 1)
n(a + 1) = s
a + 1 = s/n
a = s/n - 1
Answer:
32
Step-by-step explanation:
start with 75 cards. Emily did 2/5 of the 75 cards = 30 cards (75 divided by 5 times 2)
75-30=45 cards
Josh signed 1/9 which you have to convert to irregular fraction (45 divided by 9 =5) so 45-5=40 left
Of those left Tatiana completed 20% (40*.20=8)
so 40-8=32
2l + 2w ≤ 180
The length, L should be less than or equal to 60 inches whereas the width, W should be greater than or equal to 30 inches.
Inequalities refers to a system of two or more quantities in which one quantity is greater than or less than the other.
Based on the data given:
W > 0.5L
Perimeter of the blanket is given as:
2L + 2W < 180
2L + 2(0.5L) < 180
2L + 1L < 180
3L < 180
L < 60
Therefore, the length, L should be less than or equal to 60 inches whereas the width, W should be greater than or equal to 30 inches.
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B is the set of cities that have a symphony.
Describe A ∩ B′ in words."
'A ∩ B′' in a set theory context represents the set of cities that have a zoo and do not have a symphony.
In the field of mathematics, particularly in set theory, the notation A ∩ B′ refers to the intersection of two sets. The 'A' represents the set of cities with a zoo, and 'B' is the set of cities with a symphony. The symbol '∩' stands for intersection and 'B′' stands for the complement of B, or in other words, cities that do not have a symphony.
Therefore, A ∩ B′ represents the set of cities that have a zoo and do not have a symphony. This would be the common elements of these two particular sets - cities with a zoo (set A) and cities without a symphony (complement of set B).
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For which year would this model most likely be sufficient to make a prediction of the population?
1950
2005
2025
2050
The years that this model will most likely be sufficient to make a prediction of the population are 2005, 2025, and 2050.
From the information, the first column is labeled years after 2000 with the entries.
From the information given, it was stated that the function P = 10,550(1.1)x models the population x years after the year 2000.
This implies that the prediction will be for the years after 2000.
In conclusion, the years that this model will most likely be sufficient to make a prediction of the population are 2005, 2025, and 2050.
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