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Alona [7]
3 years ago
15

3(n+5)≥3n+8. help, please

Mathematics
1 answer:
SCORPION-xisa [38]3 years ago
4 0

Answer:

so you distrubute the 3 into the parenthesis and you then get 3n+15 is greater than or equal to 3n+8 then you subtract the 3n from the right side from the 3n on the left side and you are left with 15 is greater than or equal to 8

Step-by-step explanation:

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Find the value of x
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x=8

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Nezavi [6.7K]
Remark: the x-intercepts are clearly (0, 0) and (20, 0), not (0, 0), (0, 20).

having the 2 x intercepts and the vertex we can draw the graph, check picture 1 attached.

Moreover, we can also determine the quadratic function as follows.

The quadratic function with roots a and b, is given by the equation:

f(x)=c(x-a)(x-b).

[ since f(a)=0, f(b)=0, f(x) must have one factor (x-a) and one (x-b)]

The x coordinates of the x intercepts are the roots of the function so with the roots given:

f(x)=c(x-0)(x-20)=cx(x-20), the vertex is at (10, 15) so

15=f(10)=c*10*(10-20)=c*10*(-10)=-100c
c=-15/100=-3/20

the quadratic function (expressed in factorized form) is

f(x)=-3/20x(x-20)

part A: the x intercept 0 is the point where the ball was hit, the x intercept 20 is the point where the ball fell back to the ground, 20 feet away from the kicker.

the function is increasing in the interval x∈(0, 10) and decreasing in x∈(10, 20) 
this means that the height is increasing in the interval  (0, 10) and decreasing as x goes through the interval (10,20)
the distance from the kicker is increasing during the whole interval (0, 20)

Part B: at x=15, f(x)=f(15)=-3/20*15(15-20)=\frac{-3}{20}*15*(-5)= \frac{-3}{4}*3*(-5)= \frac{45}{4}

at x=12, f(x)=f(12)=-3/20*12(12-20)=\frac{-3}{20}*12*(-8)= \frac{-3}{5}*3*(-8)= \frac{72}{5}

the average rate of change is the ratio of the differences in y to the differences in x : \frac{y_1_5-y_1_2}{x_1_5-x_1_2}= \frac{\frac{45}{4}-\frac{72}{5}}{15-12}= -1.05

so the average rate of change is -1.05. The minus, tells us that the height is decreasing in the following way: for 1 feet in distance, we are loosing 1.05 feet in height.  

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