(c) Determine a revenue function R R R in terms of x x x that will give the revenue generated as a function of the number of $20 increases. Therefore, by the SAS congruence theorem. The triangles share, and the reflexive property justifies that. Since and perpendicular lines intersect at right angles, and are right angles. Midpoints divide a segment into two congruent segments, so. Problem 29CR: Construct a second isosceles triangle in which the base angles are half as large as the base angles. Is your friend correct Explain your reasoning. (b) Express the rent per apartment if x increases of$20 are made. Your friend claims that the SAS Congruence Theorem (Theorem 5.5) will apply to a triangle and its image after the triangle has been translated, reflected, rotated, and dilated. (For example, with three such increases, the number of apartments rented will be 80 − 3 = 77 80-3=77 80 − 3 = 77.) If there is enough information, state the congruence theorem you would use. (a) Express, in terms of x, the number of apartments that will be rented if x increases of $20 are made. Question: Question 5 (3 points) Decide whether enough information is given to prove that two triangles are congruent. The congruence theorems side-angle-side (SAS) and side-side-side (SSS) also hold on a sphere in addition, if two spherical triangles have an identical. The combination SSA, for example, allows the creation of both acute and obtuse angles with the same set of initial values. Other similar combinations don't guarantee congruence. Let x represent the number of $20 increases over$400. The combination of two adjacent sides and the angle between them defines at the same time both the shape and the scale of the triangle. However, for each increase of$20 in rent, he can expect one unit to be vacated. For example: is congruent to: (See Solving SSS Triangles to find out more) 2. The manager of an 80-unit apartment complex knows from experience that at a rent of $400 per month, all units will be rented. SSS (side, side, side) SSS stands for 'side, side, side' and means that we have two triangles with all three sides equal.
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