- 3 is a solution that satisfies both inequalities.So, the correct answer is True.The compound inequality consists of two separate inequalities connected by "and."
1.b ≤ 4:This means that "b" is less than or equal to 4.
2.b > −1:This means that "b" is greater than -1.
If we consider a number line, the values that satisfy both conditions are those that are greater than -1 but also less than or equal to 4. The value -3 falls within this range. It is greater than -1 and also less than 4.
Therefore, -3 is a solution that satisfies both inequalities, making the statement true.
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Answer:
TRUE
hope it's right
:)
:)
Step-by-step explanation:
There are 60 Democrat's does it contain.
The process of combining two or more numbers is called the Addition. The 4 main properties of addition are commutative, associative, distributive, and additive identity.
Given that;
Number of members = 100
And, It contains 20 more Democrat's than Republicans.
Now, Let number of Democrat's does it contain = x
Then, Number of Republicans does it contain = x - 20
Since, Number of members = 100
Hence, We can formulate;
⇒ x + (x - 20) = 100
⇒ 2x = 100 + 20
⇒ 2x = 120
⇒ x = 60
Thus, Number of Democrat's does it contain = 60
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I nee your help , can you ?
Answer:
each scone cost 2.67
each coffe cost 1.88
Step-by-step explanation:
Luis:
(1) 29,97=7Scons+6Coffe
(2) Scons=(29,97-6coffe)/7
Rachel
(3) 20,08=4scons+5Coffe
if we replace eq.(2) in (3)
(4) 20,08=4*(29,97-6coffe)/7+5coffe
(5) 20,08=17.1257+1,5714 coffee
(6) coffe=1,88
if we replace (6) in (2) we obtain
scons=(29,97-6*1.88)/7=2.67
Let S represent the price of a scone and C represent the price of a coffee. Form equations from the given information (7S + 6C = $29.97 and 4S + 5C = $20.08) and solve them simultaneously to find the price of a scone and a coffee.
This is an algebra problem where you can set up two equations based on the information given. If we represent the price of a scone as S and the price of a large coffee as C, we can say:
You can then solve these equations simultaneously to find the values of S and C, which represent the price of a scone and a large coffee, respectively.
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