(05.03 MC) Jim is designing a seesaw for a children’s park. The seesaw should make an angle of 30° with the ground, and the maximum height to which it should rise is 2 meters, as shown below: What is the maximum length of the seesaw?

(05.02 LC) Look at the figure below: If sin y° = and tan y° = , what is the value of sec y°?

(05.03 MC) A 32-foot ladder is leaning against a building and forms a 29.37° angle with the ground. How far away from the building is the base of the ladder? Round your answer to the nearest hundredth.

(04.03 MC) Find the perimeter of a quadrilateral with vertices at C (2, 4), D (1, 1), E (5, 0), and F (3, 4). Round your answer to the nearest hundredth when necessary.

(05.01 LC) The figure below shows a right triangle: What is r ÷ p equal to?

(05.01 MC) If the sin 30° = , then which statement is true?

(04.01 MC) Sammy is classifying quadrilateral EFGH. How can she use coordinate geometry to determine whether EFGH is a rectangle? E(7, 10), F(4, 7), G(6, 5), H(9, 8)

(04.03 MC) Calculate the area of triangle ABC with altitude BD, given A (−6, 0), B (0, 0), C (0, 6), and D (−3, 3).

(04.03 MC) A segment with endpoints A (2, 6) and C (5, 9) is partitioned by a point B such that AB and BC form a 3:1 ratio. Find B.

(05.01 LC) The figure below shows a triangular piece of cloth: What is the length of the portion BC of the cloth?