Can someone help with this?

Part 2 1. A ladder is leaning against the outside wall of a building. The figure at the right shows the view from the end of the building, looking directly at the side of the ladder. The ladder is exactly 10 feet long and makes an angle of 60% with the ground. If the ground is level, what angle does the ladder make with the side of the building? How far up the building does the ladder reach (give an exact value and then approximate to the nearest inch)? Hint: Use a known trigonometric ratio in solving this problem. building ladder 2. The main character in a play is delivering a monologue, and the lighting technician needs to shine a spotlight onto the actor's face. The light being directed is attached to a ceiling that is 10 feet above the actor's face. When the spotlight is positioned so that it shines on the actor's face, the light beam makes an angle of 20" with a vertical line down from the spotlight. How far is it from the spotlight to the actor's face? How much further away would the actor be if the spotlight beam made an angle of 32" with the vertical? 20 10 ftRight Triangle Trig Project {Adapted from the Georgia DOE Frameworks} Part 1 Remember... sine of 0 = opposite/hypotenuse cosine of 0 = adjacent/hypotenuse In higher mathematics, the following notations are standard Sine of # is denoted by sin(0) Cosine of @ is denoted by cos(0) 1. Sketch a right triangle - any right triangle you wish. Label the two acute angles - remember these are complementary angles! (Reminder: complementary angles add up to 90".) Sketch a second triangle with different acute angles and identify the pair of complementary angles. Is there a set of complementary angles in every right triangle? Explain your reasoning. 2. Use the two triangles you chose in Item ] to complete the table below. What relationships among the values do you notice? Do these relationships hold true for all pairs of complementary angles in right triangles? Explain your reasoning and summarize these relationships into a general relationship between the sine and cosine of complementary angles. triangle # and triangle # sin(0) cos(8) angle 1 - smaller angle 1 - larger angle 1 2 - smaller angle 2 2 - larger angle 2