Answer:
Graph A
Step-by-step explanation:
Say that the car rental rate stands for c dollars ( $ ). We know that Jamal's trip lasts for 4 days, paying $ 24 in expenses for gas, and $ 128 for taxi services. Based on these requirements for his trip the question asks for a graph that models this situation, but lets start with the inequality.
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The big key here is the part " which graph shows the range of car rental rates that would be cheaper than the taxi service. " Our inequality must thus have the variable " c " on the same side as the payment for gas ($ 24 ), and must be less than the taxi service ( $ 128 ), or in other words a less than sign. Another point is the car rental rate. We know it stands for c, but it is dependent on the number of days. Hence we can conclude the following inequality,
24 + 4c < 128 - Subtract 24 from either side,
4c < 104 - Divide by 4 on either side, isolating c,
c < 26
The range of car rental rates that would be cheaper than the taxi service should be { c | 0 ≤ c < 26 }, knowing variable c stands for the car rental rates.
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The graph that models this range should be the first one, option A. This graph is not accurate however, as it extends infinitely in the negative direction, and you can't have negative money, or rather be in debt - in this situation.
Answer:
For this problem we have the following function given:
In order to clasify the function as linear or quadratic we need to see the higher exponent for x in the equation and for this case we see that the higher exponent is 2 since we have in the first term . So then we can classify this equation as quadratic
Quadratic term: -3
Linear term: -29
Constant term: 30
Step-by-step explanation:
For this problem we have the following function given:
In order to clasify the function as linear or quadratic we need to see the higher exponent for x in the equation and for this case we see that the higher exponent is 2 since we have in the first term . So then we can classify this equation as quadratic
Quadratic term: -3
Linear term: -29
Constant term: 30
The least common denominator(LCD) is the smallest number that the two denominators of these fractions can get.
The two denominators are 12 and 16, and the smallest number they can both get into is 48, so that's our answer.
Answer: the answer is E, 8000
Step-by-step explanation:
V=L×W×H
<span>Since you gave two different equations I will solve both.
(1) 600 = 6 hundreds+ how many tens+ 0 ones
600 = 600 +<u> 0 </u>+ 0
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(2) 600 = how many tens + 0 ones
600 =<u> 60 </u>tens + 0 ones
600 = (60 x 10) + 0
600 = 600 + 0
</span>Answers:
<span><u>(1) 600 = 600 +</u><em> 0 </em><u>+ 0 ones</u>
<u>(2) 600 =</u><em> 60 </em><u>+ 0 ones </u></span>