Before we proceed with solving each equation, let's first determine the solutions to each of the given equations:
1) x² = 4x = √4x ≈ ±6.48
2) 14 + y² = 2y² = 25 - 1y² = 1y = ±√11
3) a² = 5.1a = √5.1a ≈ ±2.28
4) x² = 0.020x = √0.020x ≈ ±0.14
5) 20 + x² = 5x² = 56 - 2x² = 3x = ±√3x = ±6
6) 2y² = 5y² = 50 / y² = 2y = ±√2y = ±5
7) a² - 1 = 4.2a² = 4.29 + a² = 5.2a = √5.2a ≈ ±2.30
8) b² - 3 = 1.8b² = 1.84 + b² = 4.8b = √4.8b ≈ ±2.20
These are the solutions to each of the given equations.
Before we proceed with solving each equation, let's first determine the solutions to each of the given equations:
1) x² = 4
x = √4
x ≈ ±6.48
2) 14 + y² = 2
y² = 25 - 1
y² = 1
y = ±√11
3) a² = 5.1
a = √5.1
a ≈ ±2.28
4) x² = 0.020
x = √0.020
x ≈ ±0.14
5) 20 + x² = 5
x² = 56 - 2
x² = 3
x = ±√3
x = ±6
6) 2y² = 5
y² = 50 /
y² = 2
y = ±√2
y = ±5
7) a² - 1 = 4.2
a² = 4.29 +
a² = 5.2
a = √5.2
a ≈ ±2.30
8) b² - 3 = 1.8
b² = 1.84 +
b² = 4.8
b = √4.8
b ≈ ±2.20
These are the solutions to each of the given equations.