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kozerog [31]
3 years ago
14

Select the pair of functions representing f(x) and g(x) if f(g(x))=8x+1

Mathematics
1 answer:
lora16 [44]3 years ago
8 0
The correct answer is a
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11. What is the location of the vertex of the parabola defined by f(x) = −3x2 − 18x − 35 and in what direction does the parabola
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11. The given parabola has equation: f(x)=-3x^2-18x-35

We complete the square to have the function in the vertex form: f(x)=-3(x^2+6x)-35

f(x)=-3(x^2+6x+9)+3*9-35

f(x)=-3(x^2+6x+9)+27-35

f(x)=-3(x+3)^2-8

The vertex is (-3,-8), the graph opens down because a=-3<0

Ans: B. Vertex: (−3, −8), opens downward

12.  We know the graph of y=x^2  is a parabola that opens up and has its minimum point at the origin.

The range of this function is y\ge 0

A straight line that has its y-intercept below the x-axis (y=3x-6) will not intersect y=x^2 and hence will form a system with no solution.

Ans: D. y equals x squared, y equals 3x minus 6

 14.  We want to find the zeros of x^2+21x=5x-63

x^2+21x-5x+63=0

x^2+16x+63=0

The factored form is (x+7)(x+9)=0

x=-7\:or\: x=-9

Ans: C. x = −7, −9

15. The given quadratic expression is 6x^2-17x+10

We split the middle term to obtain:

6x^2-12x-5x+10=0

We factor by grouping to get:

6x(x-2)-5(x-2)=0

(x-2)(6x-5)=0

Ans: D. 6x − 5

8 0
3 years ago
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The manager of a company that sells movie tickets online releases a report. The report states that the company's customers do no
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The answer is a okay

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Help! How Can I Determine the interval in which the function is increasing.
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Answer:

(2,\infty)

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After x=2, we see that the change in y over the change in x is positive since both variables increase with each other, so (2,\infty) is where the function is increasing.

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2 years ago
Molly's alarm clock fell to the floor and the glass face was broken. Molly measured the glass face so that she could order a new
lisov135 [29]
The area of the circle shaped glass is 78.54
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4 years ago
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During his hike milt drank 1 liter of water and 1 liter of sports drink how many milliliters of liquid did he drink
a_sh-v [17]
In total, he drank 2 liters.

In millimeters, this is:
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