Geometry Problem Solving Review for Math Test

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Prepare for your math test by solving geometry problems involving right triangles, angles, sides, and equations of parabolas and conic sections. Practice calculating angles, side lengths, area of triangles, and finding equations based on given information.


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  1. MATH 1330 Test 4 Review

  2. A right triangle has one leg measuring 6 inches and a hypotenuse measuring 12 inches. Determine the measures of the acute angles.

  3. A 25 foot ladder makes an angle of 60oto the ground. How far away is the ladder from the base of the building?

  4. A doctor is setting a broken arm by anchoring a support equal distances from the elbow along the forearm and bicep at angles of 45o. How long is the support if it is anchored 5 inches from the elbow?

  5. In Triangle ABC, A = 30o, B = 45o, a = 12 in, determine the measure of side b.

  6. In Triangle ABC, A = 135o, a = 12 2 in, b = 12 in. Determine all possible measures of angle B.

  7. A triangle has sides measuring 4 inches, 7 inches, and 10 inches. Determine the measure of the smallest angle. (Leave answer in terms of sine or cosine)

  8. An isosceles triangle has a base angles of 15oand legs measuring 7 inches. Determine its area.

  9. Determine the area of triangle ABC illustrated below: A Triangle ADB is equilateral. 8 B C 10 D

  10. Find the equation of a parabola with a focus at (4, -3) and a directrix of x = -2.

  11. A conic section has an eccentricity of e = 2/3 and vertices located at (4, 4) and (4, -8). Determine the equation.

  12. A hyperbola has asymptotes of y 2 = 2(x 2), and one focus at (5, 2). Determine its equation.

  13. Determine the intersection points of the following graphs: x2 + 3y2 = 17 x2 y2 = 1

  14. 4x2 + 8x 9y2 + 36y 68 = 0 Determine the type of conic. Rewrite in standard form. Find the center, vertices, foci, eccentricity, length of major and minor axis or transverse and conjugate axis, and the equations of asymptotes (if they exist). Graph the conic.

  15. Popper 19: Select Answer Choice A from Question 1-5

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