Provide an appropriate response.Use the max-min inequality to find upper and lower bounds for 
and 
. Add these to arrive at an estimate of 
.
What will be an ideal response?
If f(x) = 
on [1, 2], then max f = 1 and min f = 
.
So min f ? (2 - 1) ? 
dx ? max f ? (2 - 1) or 
? 
dx ? 1.
If f(x) = 
on [2, 3], then max f = 
and min f = 
.
So min f ? (3 - 2) ? 
dx ? max f ? (3 - 2) or 
? 
dx ? 
.
So 
+ 
? 
dx ? 1 + 
or 
? 
dx ? 
.
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Solve the equation for the indicated variable.A = 
bh; solve for b
A. b = 
B. b = 
C. b = 
D. b = 
Use the data shown in the scatter plot to determine whether the data should be modeled by a linear function.
A. Yes, approximately linear B. No, data points do not lie close to a line C. Yes, exactly linear
Fill in the boxes to make each step of the solution true.
= -6
= -6 ??x =?
What will be an ideal response?
Use the Pythagorean theorem to find the missing side of the right triangle with legs a and b, and hypotenuse c. Approximate values to the nearest tenth when appropriate.a = 9 yd, c = 15 yd
A. 14 yd B. 12 yd C. 11 yd D. 15 yd