Eval Piecewise

The piecewise function at f(-1) is...

• Continuous and Differentiable

• Continuous but NOT Differentiable

• NOT Continuous or Differentiable

• NOT Continuous but Differentiable

Tags

CCSS.HSF-IF.C.7B

Where is the graph not differentiable?

• x = -2, -1, 0, 1

• x = -2, -1, 1

• x = -2, -1

• x = -1, 

Where is the graph continuous yet NOT differentiable?

• x = a, b, c, d

• x = b, c, d

• x = a, b, 

• x = b, d

Where is the graph neither continuous nor differentiable?

• x = -1, 0, 1, 2

• x = -1, 1

• x = -1, 0, 1

• x = -1, 0, 2

Check the values of x where the graph appears to be nondifferentiable?

• -1

• 0

• 1

• 3

• -2

Which of the following would be a valid reason the above function is non-differentiable at x = 0?

• The graph contains a corner.

• The graph contains a cusp.

• The graph contains a discontinuity.

• The graph contains a vertical tangent.

Tags

CCSS.8.F.A.3

For what values of x in the domain of the above function does the function to appear differentiable?

• (-2, 3)

• All real numbers.

• [-2, 3]

Which graph matches: -x+4 if x < 2 2x-6 if x ≥ 2

• A

• B

• C

• D

Tags

CCSS.HSF-IF.C.7B

What is m(-3) if:    

• -3

• 0.5

• 3

• -3.5

Tags

CCSS.HSF.IF.A.2

What are the domain restrictions for the green piece of this function?

• -2 < x ≤ 1

• -1 < x ≤ 0.5

• x > -2

• x ≤ 1

Tags

CCSS.HSF-IF.C.7B