Solving Square Root Equations, Graphing Square Root Functions, Transformations of Square Root Functions, Domain and Range
HORIZONTAL SHIFT LEFT 6
Describe the transformation from the square root parent function:
HORIZONTAL SHIFT RIGHT 7; VERTICAL SHIFT DOWN 1
Describe the transformation from the square root parent function:
REFLECT ACROSS X-AXIS; VERTICAL COMPRESSION BY 1/4
Describe the transformation from the square root parent function:
REFLECT OVER Y-AXIS; VERTICAL SHIFT DOWN 3
Describe the transformation from the square root parent function:
VERTICAL STRETCH BY 2; HORIZONTAL SHIFT LEFT BY 6
Describe the transformation from the square root parent function:
VERTICAL COMPRESSION BY (1/4), HORIZONTAL SHIFT LEFT BY 1, AND VERTICAL SHIFT DOWN 5
Describe the transformation from the square root parent function: f(x) = (1/4)√(x + 1) - 5
REFLECT ACROSS X-AXIS, HORIZONTAL SHIFT RIGHT 3, AND VERTICAL SHIFT DOWN 1
Describe the transformation from the square root parent function: f(x) = - √(x-3) - 1
VERTICAL COMPRESSION BY (1/3), HORIZONTAL SHIFT RIGHT 1, AND VERTICAL SHIFT UP 5
Describe the transformation from the square root parent function: f(x) = 1/3 √(x-1) + 5
VERTICAL SHIFT UP BY 2
Describe the transformation from the square root parent function: f(x) = √(x) + 2
HORIZONTAL SHIFT LEFT BY 3 ;VERTICAL SHIFT DOWN 6
Describe the transformation from the square root parent function: f(x) = √(x+3) - 6
HORIZONTAL SHIFT LEFT BY 4; VERTICAL SHIFT DOWN 3
Describe the transformation from the square root parent function: f(x)= √(x + 4) - 3
HORIZONTAL SHIFT LEFT BY 3; VERTICAL SHIFT DOWN 4
Describe the transformation from the square root parent function: h(x) = √(x + 3) - 4
HORIZONTAL SHIFT LEFT BY 5; VERTICAL SHIFT UP 3
Describe the transformation from the square root parent function: h(x) = √(x + 5) + 3
HORIZONTAL SHIFT RIGHT 5; VERTICAL SHIFT UP 3
Describe the transformation from the square root parent function: h(x) = √(x - 5) + 3
REFLECTION ACROSS THE X-AXIS
Describe the transformation from the square root parent function: y=-√(x)
REFLECTION ACROSS THE Y-AXIS
Describe the transformation from the square root parent function: y=√(-x)
HORIZONTAL SHIFT LEFT 2
Describe the transformation from the square root parent function: y=√(x + 2)
VERTICAL SHIFT 5 UNITS DOWN
Describe the transformation from the square root parent function: y=√(x) - 5
D: x ≥ -5; R: y ≤ 3
FIND DOMAIN AND RANGE OF f(x) = -√(x + 5) + 3
D: x ≥ -6; R: y ≤ 3
FIND DOMAIN AND RANGE OF f(x) = -√(x + 6) + 3
D: x ≤ 5; R: y ≥ 3
FIND DOMAIN AND RANGE OF f(x) = √(-x + 5) + 3
D: x ≤ 6; R: y ≥ 3
FIND DOMAIN AND RANGE OF f(x) = √(-x + 6) + 3
D: x ≥ 4; R: y ≥ 3
FIND DOMAIN AND RANGE OF f(x) = √(x - 4) + 3
D: x ≥ 5; R: y ≥ 3
FIND DOMAIN AND RANGE OF f(x) = √(x - 5) + 3
]f(x) = √(x-2) + 3
Match this graph with its equation :
f(x) = -√(x+2) - 3
Match this graph with its equation :
f(x) = -√(x-3)
Match this graph with its equation :
f(x) = 2√(x+3)
Match this graph with its equation :
f(x) = 3√(x+2)
Match this graph with its equation :
f(x) = ½√(x) + 3
Match this graph with its equation :
f(x) = √(-x+2) - 3
Match this graph with its equation :
f(x) = √(-x-2) - 3
Match this graph with its equation :
f(x) = √(x+2) + 3
Match this graph with its equation :
f(x) = √(x+2) - 3
Match this graph with its equation :
f(x) = √(x-2) - 3
Match this graph with its equation :
f(x)=√(-x-3) - 2
Match this graph with its equation :
x = 4
Solve: -6√(x-4) = 0
x = -4
Solve: 2+√(-8-2x) = 2
x = 10
Solve: 3 = √(x-1)
No solution
Solve: 4 + √(-3x+10)=x
x = 28
Solve: 5 = √(x-3)
x = 9
Solve: x = 5 +√(3x-11)
x = 2, 5
Solve: √(-10+7x) = x
x = 16
Solve: √(18-x) = √(x/8)
x = 8
Solve: √(2x-6) = √(3x-14)
x = 7
Solve: √(56-x) = x
x = 0, 8
Solve: √(8x) = x
x = -1
Solve: √(9-x) = √(1-9x)
