4. D H 12, and BH= 14, find the length of altitude BGto side CD. If AB 16, BC up area formula for both (different) bases for parallelogram.) In ABCD, BH CD. (Hint: Set AD and BG

Q: 5. Find the three angles. I 41: 41= 42%D 43=

A: from the given figure, we have to find the values of the angle 1, angle 2 and angle 3

Q: Convert the equation p = 1 to rectangular coordinates and write in standard form.

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Q: Graph the pair of aquadiope on the Sanme axes, and sfate whe ther they are parallel, porpendieulr,-…

A: Given: 3x-2y=5;6y-9x=6To identify whether it is parallel or perpendicular or neither Clearly the…

Q: Complete each statement about parallelogram ABCD. C AB|| | CD ZD mZB+mLC = (#) %23

A: Given is parallelogram A B C D  Parallelogram is four sides special type polygon whose opposite…

Q: 48. Find the area of this parallelogram (A = bh). 12 cm 5 cm 16 cm A. 65 cm² B. 60 cm² C. 48 cm² D.…

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Q: Convert the equation p = 8 to rectangular coordinates and write in standard form.

A: Given : ρ=8. To find Rectangular coordinates.

Q: √17 km, √239 km, 16 km

A:

Q: 1. Find the Cartesian coordinates a. 1 2 I b. -√2₁. 2 3 π

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Q: 8. ACand BD are perpendicular bisectors of each other.Find BC,AE,DB, and DC. BC %3D 13 AE 12 DB DC…

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Q: A segment has the following coordinates A(6, 7). B(4. -3). Find the coordinates of the midpoint of…

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Q: Triangle ABC is isosceles with AB = AC. D is a point on AC such that BD bisects angle ABC. Given…

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Q: 45° D 14 7 7 45° 14/2 A 14 14√3 BC BD 7√2 7√3 [

A: From the given figure, Consider the right triangle BDC, adjacent= 7 units theta= 45°

Q: Convert the equation p 2 to rectangular coordinates and write in standard form.

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Q: Exercise 1.12. Determine the cosine of the angles of the triangle whose vertices are A = (2,-1, 1),…

A: We can find the length of all the three sides then with the help of cosine rule of triangle we will…

Q: Find the measures of the angles of the triangle whose vertices are A = (- 2,0), B = (3,1), and C =…

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Q: In parallelogram CDEF if CG=6 find GE.

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Q: Find the length and direction of (1, –4, –5). Length is Direction is

A: See attached file for a step by step explanation to find the length and the direction of vector.