10th-Grade-Math---USA

Quadratic-Functions

Easy

Question

The Quadratic parent function shifted to 2.5 units left & 0.5 units down. The new quadratic function is

$(x - 2.5)^{2} - 0.5$
$(x + 2.5)^{2} - 0.5$
$(x - 0.5)^{2} - 2.5$
$(x + 0.5)^{2} - 2.5$

The correct answer is: $left parenthesis x plus 2.5 right parenthesis squared minus 0.5$

The interval where the function $f left parenthesis x right parenthesis equals negative square root of 2 x squared$ is increasing is

10th-Grade-Math---USAQuadratic-Functions

Quadratic-Functions

10th-Grade-Math---USA

The domain of the function $square root of 2 left parenthesis straight x plus 5 right parenthesis squared plus 5 square root of 3$ is

10th-Grade-Math---USAQuadratic-Functions

Quadratic-Functions

10th-Grade-Math---USA

The data in the table represents the function

10th-Grade-Math---USAQuadratic-Functions

Quadratic-Functions

10th-Grade-Math---USA

The maximum height of function $h left parenthesis t right parenthesis equals negative 16 t squared plus v subscript 0 t plus h subscript 0$ with initial vertical velocity 200ft/s initial height 0 ft is

10th-Grade-Math---USAQuadratic-Functions

Quadratic-Functions

10th-Grade-Math---USA

The equation that best represents the above graph is

10th-Grade-Math---USAQuadratic-Functions

Quadratic-Functions

10th-Grade-Math---USA

The maximum value of function $straight f left parenthesis straight x right parenthesis equals negative straight x squared minus 2 straight x plus 3$ is

10th-Grade-Math---USAQuadratic-Functions

Quadratic-Functions

10th-Grade-Math---USA

Convert $straight f left parenthesis straight x right parenthesis equals negative 3 left parenthesis straight x plus 2 right parenthesis squared plus 12$ into standard form

10th-Grade-Math---USAQuadratic-Functions

Quadratic-Functions

10th-Grade-Math---USA

The vertex of the quadratic function
$f left parenthesis x right parenthesis equals 0.5 open parentheses x minus 7 over 11 close parentheses squared minus 4.5$ is

10th-Grade-Math---USAQuadratic-Functions

Quadratic-Functions

10th-Grade-Math---USA

The rate of change of the function $f left parenthesis x right parenthesis equals negative 2 x squared$ in the interval $1 less or equal than x less or equal than 4$

10th-Grade-Math---USAQuadratic-Functions

Quadratic-Functions

10th-Grade-Math---USA

The true statement among the following regarding (x – 2.5)² + 8 when compared with x² is

10th-Grade-Math---USAQuadratic-Functions

Quadratic-Functions

10th-Grade-Math---USA

If the quadratic parent function is shifted to 2.5 units left & 5.5 units up, then the new quadratic function is

10th-Grade-Math---USAQuadratic-Functions

Quadratic-Functions

10th-Grade-Math---USA

The range of function (x - 5)² + 8 is

10th-Grade-Math---USAQuadratic-Functions

Quadratic-Functions

10th-Grade-Math---USA

X

0

1

2

3

4

Y

-2

-5

-14

-29

-50

The data set represents the function

10th-Grade-Math---USAQuadratic-Functions

Quadratic-Functions

10th-Grade-Math---USA

The maximum height of the function $straight h left parenthesis straight t right parenthesis equals negative 16 straight t squared plus straight v subscript straight e straight t plus straight h subscript 0$ with initial velocity 32 ft/s and initial height 75 ft can reach is

10th-Grade-Math---USAQuadratic-Functions

Quadratic-Functions

10th-Grade-Math---USA

The minimum value of function f(x) = 2x² – 3x + 4 is

10th-Grade-Math---USAQuadratic-Functions

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The Quadratic parent function shifted to 2.5 units left & 0.5 units down. The new quadratic function is

The correct answer is:

Related Questions to study

The interval where the function is increasing is

The interval where the function is increasing is

The domain of the function is

The domain of the function is

The data in the table represents the function

The data in the table represents the function

The maximum height of function with initial vertical velocity 200ft/s initial height 0 ft is

The maximum height of function with initial vertical velocity 200ft/s initial height 0 ft is

The equation that best represents the above graph is

The equation that best represents the above graph is

The maximum value of function is

The maximum value of function is

Convert into standard form

Convert into standard form

The vertex of the quadratic function is

The vertex of the quadratic function is

The rate of change of the function in the interval

The rate of change of the function in the interval

The true statement among the following regarding (x – 2.5)2 + 8 when compared with x2 is

The true statement among the following regarding (x – 2.5)2 + 8 when compared with x2 is

If the quadratic parent function is shifted to 2.5 units left & 5.5 units up, then the new quadratic function is

If the quadratic parent function is shifted to 2.5 units left & 5.5 units up, then the new quadratic function is

The range of function (x - 5)2 + 8 is

The range of function (x - 5)2 + 8 is

X 0 1 2 3 4 Y -2 -5 -14 -29 -50 The data set represents the function

X 0 1 2 3 4 Y -2 -5 -14 -29 -50 The data set represents the function

The maximum height of the function with initial velocity 32 ft/s and initial height 75 ft can reach is

The maximum height of the function with initial velocity 32 ft/s and initial height 75 ft can reach is

The minimum value of function f(x) = 2x2 – 3x + 4 is

The minimum value of function f(x) = 2x2 – 3x + 4 is

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The correct answer is: $left parenthesis x plus 2.5 right parenthesis squared minus 0.5$

The interval where the function $f left parenthesis x right parenthesis equals negative square root of 2 x squared$ is increasing is

The interval where the function $f left parenthesis x right parenthesis equals negative square root of 2 x squared$ is increasing is

The domain of the function $square root of 2 left parenthesis straight x plus 5 right parenthesis squared plus 5 square root of 3$ is

The domain of the function $square root of 2 left parenthesis straight x plus 5 right parenthesis squared plus 5 square root of 3$ is

The maximum height of function $h left parenthesis t right parenthesis equals negative 16 t squared plus v subscript 0 t plus h subscript 0$ with initial vertical velocity 200ft/s initial height 0 ft is

The maximum height of function $h left parenthesis t right parenthesis equals negative 16 t squared plus v subscript 0 t plus h subscript 0$ with initial vertical velocity 200ft/s initial height 0 ft is

The maximum value of function $straight f left parenthesis straight x right parenthesis equals negative straight x squared minus 2 straight x plus 3$ is

The maximum value of function $straight f left parenthesis straight x right parenthesis equals negative straight x squared minus 2 straight x plus 3$ is

Convert $straight f left parenthesis straight x right parenthesis equals negative 3 left parenthesis straight x plus 2 right parenthesis squared plus 12$ into standard form

Convert $straight f left parenthesis straight x right parenthesis equals negative 3 left parenthesis straight x plus 2 right parenthesis squared plus 12$ into standard form

The vertex of the quadratic function
$f left parenthesis x right parenthesis equals 0.5 open parentheses x minus 7 over 11 close parentheses squared minus 4.5$ is

The vertex of the quadratic function
$f left parenthesis x right parenthesis equals 0.5 open parentheses x minus 7 over 11 close parentheses squared minus 4.5$ is

The rate of change of the function $f left parenthesis x right parenthesis equals negative 2 x squared$ in the interval $1 less or equal than x less or equal than 4$

The rate of change of the function $f left parenthesis x right parenthesis equals negative 2 x squared$ in the interval $1 less or equal than x less or equal than 4$

The true statement among the following regarding (x – 2.5)² + 8 when compared with x² is

The true statement among the following regarding (x – 2.5)² + 8 when compared with x² is

The range of function (x - 5)² + 8 is

The range of function (x - 5)² + 8 is

X

0

1

2

3

4

Y

-2

-5

-14

-29

-50

The data set represents the function

X

0

1

2

3

4

Y

-2

-5

-14

-29

-50

The data set represents the function

The maximum height of the function $straight h left parenthesis straight t right parenthesis equals negative 16 straight t squared plus straight v subscript straight e straight t plus straight h subscript 0$ with initial velocity 32 ft/s and initial height 75 ft can reach is

The maximum height of the function $straight h left parenthesis straight t right parenthesis equals negative 16 straight t squared plus straight v subscript straight e straight t plus straight h subscript 0$ with initial velocity 32 ft/s and initial height 75 ft can reach is

The minimum value of function f(x) = 2x² – 3x + 4 is

The minimum value of function f(x) = 2x² – 3x + 4 is