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Finding Leg Lengths. Find the length of the longer leg of the

triangle. Write your answer in radical form.

Finding Leg Lengths. Find the length of the longer leg of the triangle. Write your-example-1
asked
User Jack Fan
by
9.2k points

1 Answer

3 votes

Answer:

4sqrt3 ; 6sqrt3; 13sqrt3 ; 20sqrt3 ; 16sqrt3 ; 6

Explanation:

17. You use tangent, and set up an equation. The equation would be "tan(60) = x/4" That would make "x = 4 * tan(60)" Tan(60) = sqrt3, so x = 4*sqrt3, or 4sqrt3

18. You use tangent, and set up an equation. The equation would be "tan(60) = x/6" That would make "x = 6 * tan(60)" Tan(60) = sqrt3, so x = 6*sqrt3, or 6sqrt3

19. You use tangent, and set up an equation. The equation would be "tan(60) = x/13" That would make "x = 13*tan(6)" Tan (60) = sqrt3, so x = 13 * sqrt3, or 13 sqrt3

20. You use tangent, and set up an equation. The equation would be "tan(60) = x/20" That would make "x= 20*tan(60)" Tan(60) = sqrt3, so x = 20*sqrt3, or 20sqrt3

21. You use tangent, and set up an equation. The equation would be "tan(60) = x/16" That would make "x = 16*tan(60)" Tan(60) = sqrt3, so x = 16*sqrt3 or 16sqrt3

22. You use tangent, and set up an equation. The equation would be "tan(60) = x/(2sqrt3)" That would make "x = (2sqrt3)*tan(60)" Tan(60) = sqrt3, so x = 2sqrt3 * sqrt3 = 6

answered
User Kurund Jalmi
by
8.4k points

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