What is the answer to -2|x-9|+33=-7sqrt(x-3)+33 ?

The answer to -2|x-9|+33=-7sqrt(x-3)+33 is x=(121-7sqrt(145))/8 \lor x=(121+7sqrt(145))/8

Solve for x: -2|x-9|+33=-7sqrt(x-3)+33

The solution is x=(121-7sqrt(145))/8 \lor x=(121+7sqrt(145))/8

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- 2 ∣ x - 9 ∣ + 33 = - 7 x - 3 + 33

x = \frac{121 - 7 145}{8} or x = \frac{121 + 7 145}{8}

Decimal

x = 4.58860 \dots, x = 25.66139 \dots

Solution steps

- 2 ∣ x - 9 ∣ + 33 = - 7 x - 3 + 33

Find positive and negative intervals

x < 9, x \geq 9

Solve the inequality for each interval

x = \frac{121 - 7 145}{8} or x = \frac{121 + 7 145}{8}

x, 2 ∣ 7 - 4 x ∣ = 12

f, f (∣ x ∣ + 1) = 3 x - 10

∣ 3 p - 4 ∣ = ∣ - p ∣

1 - ∣ x ∣ - ∣ y ∣ = 1

- ∣ x - 8 ∣ = 5

What is the answer to -2|x-9|+33=-7sqrt(x-3)+33 ?
The answer to -2|x-9|+33=-7sqrt(x-3)+33 is x=(121-7sqrt(145))/8 \lor x=(121+7sqrt(145))/8
Solve for x: -2|x-9|+33=-7sqrt(x-3)+33
The solution is x=(121-7sqrt(145))/8 \lor x=(121+7sqrt(145))/8