You found a feasible region for the constraints in a linear programming problem. It turned
out that the objective function reaches its
maximum value at the adjacent vertices (2,5)
and (7,3 of the region. Can you conclude that
the objective function also has a maximum
value at the points (2.5, 4.8) and (6.5, 3.2)?
Explain your reasoning.

The sum of two numbers is 58. the first number is 8 less than half the second number. let  c  represent the first number. let  drepresent the second number. which statements about solving for the two numbers are true? check all that apply. the equation    represents the sum of the two numbers. the equation    represents the sentence “the first number is 8 less than half the second number.”the equation    represents the relationship between the two numbers. the equation    represents the sum of the two numbers. the number  d  is 14.the number  c  is 44.the number  c  is 14.the number  d  is 44.

Prove that 3: 8 is equivalent to 12: 32.a. use diagrams to support your answer.

Write an equation of a line in slope intercept form that is perpendicular to the line 2x -3y = 12 and passes through the point (2, 6).