Intro - Ch 5 Practice Opener #1 (3/8/19)

• x² + C
• 1/2 x² + C
• 1/4 x² + C
• 2x² + C

Determine the integral rule of the given expression:

• n*x^n-1 + C
• (n+1)*xⁿ⁺¹ + C
• ¹/_n-1 * x^n-1 + C
• ¹/_n+1 * xⁿ⁺¹ + C

Tags

CCSS.HSA.APR.A.1

CCSS.HSA.SSE.A.2

CCSS.HSA.SSE.B.3

• -4x⁶-5x²+C
• -24x⁶-10x²+C
• -4x⁵-5x+C
• -4x⁶-10+C

Tags

CCSS.HSA.APR.A.1

CCSS.HSA.SSE.A.1

CCSS.HSA.SSE.A.2

Evaluate the indefinite Integral

• -5/x⁵ - 2/x³ + C
• -5/x³ - 2/x⁴ + C
• 5/x³ - 2/x⁴ + C
• -5/x³ - 2/x⁴ 

Tags

CCSS.7.EE.A.1

• 1/x²+C
• x²+C
• -1/x²+C
• C

Tags

CCSS.HSA.APR.D.6

CCSS.HSA.APR.D.7

CCSS.HSA.SSE.B.3

How do you get from the first derivative the the original function?

• Differentiate
• Integrate

∫ 2 x (x²- 3)^(1/2) dx

• (x²- 3)^(3/2)+C
• (3/2)(x²- 3)^(3/2)+C
• (2/3)(x²- 3)^(3/2)+C
• (2/3)(x²- 3)^(-1/2)+C

Tags

CCSS.HSA.APR.A.1

CCSS.HSN.RN.A.2

∫ e^2x dx

• e^2x +C
• 2e^2x + C
• (1/2)e^{x + C}
• (1/2)e^2x +C

Tags

CCSS.HSF.IF.C.8

∫ (2 - x)⁵ dx

• -5 (2 - x )⁴ + C

• ( 2 - x )⁶ + C

• (1/6) ( 2 - x )⁶ + C

• -(1/6) ( 2 - x )⁶ + C

Tags

CCSS.HSA.APR.A.1

Evaluate the indefinite integral.

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