Provide an appropriate response.Describe, in words, how to simplify a complex fraction by using the method of multiplying by the LCD of the parts (Method 2).
What will be an ideal response?
Answers will vary. One possible explanation: First, find the LCD of all fractions within the complex fraction. Next, multiply both the numerator and denominator of the complex fraction by this LCD using the distributive property as necessary. Last, write in lowest terms.
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Find the linear regression equation for the following table of values. x 1.29 3.04 4.61 6.95 y 20.99 13.99 8.39 -0.81
What will be an ideal response?
Graph the linear equation.y = - 
x - 2
A. 
B. 
C. 
D. 
Factor out the greatest common factor, or a negative common factor if the coefficient of the term of greatest degree is negative.-4s6 + 16s3
A. 12(s3 + 4s) B. -4s3(s3 - 4) C. -s3(4s3 + 16) D. -4s3(s3 + 4)
Solve the problem.Use the comparison line graph to determine who needed more time to prepare for Test 1, Jennifer or David.
A. Jennifer B. David