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Sliva [168]
3 years ago
13

Which of the following is a solution to this inequality?

Mathematics
2 answers:
Gre4nikov [31]3 years ago
4 0

Answer:

(0,2)

Step-by-step explanation:

If we take this (0-2) as a mistake and to be (0,2) initially, then if we put it in this inequality, we will get:

2>\frac{3}{5(0)-2}

2>\frac{3}{-2}

2>\frac{-3}{2}

2>-1.5

which is true.

Hence the answer is (0,2)

OLEGan [10]3 years ago
3 0

its (0,-2)

according to desmos

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Tuesday = x=2

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Substitute  x= 0

T(x) = -6x^2 + 84x + 37\\T(x) = -6(0)^2 + 84(0) + 37\\T(x)=37

On Sunday 37 tickets were issued

Substitute  x= 1

T(x) = -6x^2 + 84x + 37\\T(x) = -6(1)^2 + 84(1) + 37\\T(x)=115

On Monday 115 tickets were issued

Substitute  x= 2

T(x) = -6x^2 + 84x + 37\\T(x) = -6(2)^2 + 84(2) + 37\\T(x)=181

On Tuesday 181 tickets were issued

Substitute  x= 3

T(x) = -6x^2 + 84x + 37\\T(x) = -6(3)^2 + 84(3) + 37\\T(x)=235

On Wednesday 235 tickets were issued

Substitute  x= 4

T(x) = -6x^2 + 84x + 37\\T(x) = -6(4)^2 + 84(4) + 37\\T(x)=277

On Thursday 277 tickets were issued

Substitute  x= 5

T(x) = -6x^2 + 84x + 37\\T(x) = -6(5)^2 + 84(5) + 37\\T(x)=307

On Friday 307 tickets were issued

Substitute  x= 6

T(x) = -6x^2 + 84x + 37\\T(x) = -6(6)^2 + 84(6) + 37\\T(x)=325

On Saturday 325 tickets were issued

Hence the most tickets were written on Saturday .On Saturday 325 tickets were issued

6 0
2 years ago
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