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alexandr1967 [171]
2 years ago
13

Help me help hep plsssssssss

Mathematics
1 answer:
omeli [17]2 years ago
3 0
The axis of symmetry is X=-2

The vertex is (-2,4)

The maximum is 4

There is no minimum as the maximum is also the vertex of the parabola.

The zeros are (-4,0) and (0,0) or just 0 and -4

The domain is all real numbers from negative infinity to positive infinity

The range contains all real numbers less than or equal to 4 :)
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Ken had 5 math quizzes in a month.
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Choose the top right one.

Step-by-step explanation:

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Please help !!
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Given:

The limit problem is:

\lim_{x\to 3}(x^2+8x-2)

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The limit of the function by using direct substitution.

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Applying limit, we get

\lim_{x\to 3}(x^2+8x-2)=(3)^2+8(3)-2

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1. The Cajun Heartland State Fair charges $1.25 per ticket for the rides. Johnny bought 25 tickets for the rides and spent a tot
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<u>Part (a)</u>

The variable y is the dependent variable and the variable x is the independent variable.

<u>Part (b)</u>

The cost of one ticket is $1.25. Therefore, the cost of 25 tickets will be: .

Now, we know that Johnny spent his money only on ride tickets and fair admission and that he spent a total of $43.75.

Therefore, the price of the fair admission is: $43.75-$31.25=$12.5

If we use y to represent the total cost and x to represent the number of ride tickets, the linear equation that can be used to determine the cost for anyone who only pays for ride tickets and fair admission can be  written as:

y=1.25x+12.5......Equation 1

<u>Part (c)</u>

The above equation is logical because, in general, the total cost of the rides will depend upon the number of ride tickets bought and that will be 1.25x. Now, even if one does not take any rides, that is when x=0, they still will have to pay for the fair admission, and thus their total cost, y=$12.5.

Likewise, any "additional" cost will depend upon the number of ride tickets bought as already suggested. Thus, the total cost will be the sum of the total ride ticket cost and the fixed fair admission cost. Thus, the above Equation 1 is the correct representative linear equation of the question given.

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