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Inessa05 [86]
3 years ago
7

A typical cell phone plan has a fixed base fee that includes a certain amount of data and an overage charge for data use beyond

the plan. A cell phone plan charges a base fee of $62 and a charge of $12 per gigabyte of data. If g represents the total number of gigabytes of data, which inequality could be used to determine how many gigs of data Juliet can afford if she has $100 per month that she can spend?
Mathematics
1 answer:
stellarik [79]3 years ago
7 0

Answer:

62 + 12g ≤ 100

Step-by-step explanation:

Base fee of the cell phone = $62

Charges for the data = $12 per gigabyte

If Juliet used 'g' gigabytes of the data is used in a month,

Charges for the data = $12g

Total charges for the month = Base fee + charges of the data used

                                                = $(62 + 12g)

Juliet can afford $100 per month then the inequality representing this situation will be,

62 + 12g ≤ 100

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Answer:

Option A is the correct one.

Step-by-step explanation:

If f(x) = x² then g(x) = f(4x) = (4x)² = 16x² ........ (1)

Now, for any real value of x, the g(x) is positive.

Therefore, option B and option C is not correct.

Now, from the graph given in option A, it is clear that for y = 5, x value is near ±\frac{1}{2}.

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Therefore, option A is the correct one. (Answer)

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PLEASE HELP!!!!! ASAP
marshall27 [118]

\text{Let's factor this quadratic.}\\\text{ We can start by thinking of two numbers such that,}\\\text{ if they are multiplied together, the product is 9}\\\text{if they're added together, the sum is -10, the middle term.}

\rule{300}{1.7}

\text{These numbers are -9 and -1.}\\\text{Checkup::}\\\text{-9*(-1)=9 and -9+(-1)=-10. The answer is good}

\rule{300}{1.7}

\text{Now, write these numbers as factors::}\\\text{(x-9)(x-1)=0 (make sure that the equation is \textbf{set to zero})}

\rule{300}{1.7}

\text{Now we can solve these mini equations in terms of x::}\\\text{x-9=0;  \, x=9}\\\text{x-1=0; x=1}

\rule{300}{1.7}

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2 years ago
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