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Q: ABC is a triangle, where , mZA = 46°11'17" , mZB = 27°4'46" and length a = 21.4 cm. Find length of…
A: The triangle ABC has measures,∠A=46°11'17"∠B=27°4'46"a=21.4 cm Note: Multiple questions are…
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A: 22) Yes, that is possible, cf. the converse Pythagorean theorem, which says that any triangle with…
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A: To find the length of A in right angled triangle ABC.
Q: In Circle U, mZR = 38°. What is m2U ?
A: Answer: B. 76o
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A: Given: LMNO is a rhombus with LN and MO as diagonals.
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Q: Anna is comparing triangles, and knows that two sides and their included angle are congruent. Which…
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Q: If RU TU and mZTSU = 49°, what is %3D MZRST? U R %3D MZRST = ト
A: Given that: RU=TU and m∠TSU = 49°
Q: What kind of triangle has three angle bisectors that are also altitudes andmedians?
A: Given: What kind of triangle has three angle bisectors that are also altitudes andmedians.
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Q: Quadrilaterals JKLM and STUV are similar. If the length of UT = 18, then the length of KL = ___?
A: For similar Quadrilaterals :Congusative sides should be in same proportion so one's side will be…
Q: Which BEST describes the construction of a triangle if given one side length of 10 cm and one right…
A: Please see the explanation below
Q: The two legs of an isosceles triangle have length of 1. If the angle between the two legs is 120…
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Q: 1. Using AABC, if ZA = 29°, a = 13cm, and b = 21cm sketch all possible triangle(s) where…
A: use sine rule of triangle
Q: 7z 10z ° 14z
A: The sum of all the interior angles of a quadrilateral is 360o
Q: 4. Angles RST and TSU are adjacent angles. If mZRST = 43° and mZRSU = 189°, what is %3D MZTSU?
A: Solution:Given m∠RST=43° and m∠RSU=189°To find:m∠TSU=?
Q: Ye Li drew a quadrilateral that is both a rectangle and a rhombus. Name the quadrilateral and…
A: A quadrilateral that is both a rectangle and a rhombus is a square.
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Q: 28. In o parallelogram, tw0 ndjacent odos maet of an angle of 35 and are 3 and 8 ft in longth. What…
A: Figure of parallelogram according to question for better understanding
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A: 12) Given , Length of ladder = 12 foot . Angle framed by ladder on ground = 68° . It can be in…
Q: 8. In parallelogram ABCD, if BC = 3x + 1 and AB = 4x - 2, find the lengths of BC and AD.
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Q: In spherical geometry, draw a triangle with three right angles. How long are the sides of this…
A: Triangle with three right angles is shown in the image below
Q: an equilateral triangle has sides of the length 2x+48, 103-3x and 6x+4. What is x?
A: an equilateral triangle has sides of the length 2x+48, 103-3x and 6x+4. What is x?
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Q: In equilateral triangle ABC, side AB = 5x + 3 and side BC = 2x + 9... What is the length of each…
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Q: ABCD IS A SQUARE AND BD ITS DIAGONAL PROVE THAT ANGLE ABD IS CONGRUENT TO ANGLE CDB
A: Given: A square ABCD with diagonal BD To prove: ∠ABD is congruent to ∠CDB i.e. ∠ABD≅∠CDB
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Q: 2. What is the perimeter of a 30°- 60°- 90° Right Triangle, whose shorter leg is 7 inches long?…
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Q: Triangle ABC is transformed to form triangle XYZ. If AC = BC and the perimeter of triangle ABC is 37…
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Q: Prove that the sum of the angles of an elliptic triangle is more than 180 degrees and explain.
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Q: ABC is a triangle, where mZA = 57°5'24", mZB = 31°19'9" and length a = 21 cm. Find all the possible…
A: Follow the steps.
Q: Can you conclude that the parallelogram is a rhombus, a rectangle, or a square? What else is a valid…
A: Rhombus; because the diagonal bisects a pair of opposite angles. Also, by ASA and the converse of…
Q: Prove that the sum of the angles of a hyperbolic triangle is less than 180 degrees and explain.
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Q: A triangle has side lengths of (5.5x + 6.2y) centimeters, (4.3x+ 8.3z) centimeters, and (1.6z –…
A: Given, The sides of the triangle 5.5x+6.2y cm4.3x+8.3z cm1.6z-5.1y cm We have to find the…
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A: Note:sorry we have guidelines to solve only 1 question so please repost question no 2 in next…
Q: When constructing a perpendicular bisector, why must the compass opening be greater than the length…
A: topic - geometry
Q: Solve for value of the two angles in the triangle and classify the triangle using the sides and…
A: Here we will find the unknown angles and classify triangle ,
Q: A triangle has side lengths of (5.5x+6.2y) centimeters, (4.3x+8.3z) centimeters, and (1.6z – 5.1y)…
A:
Q: A B 29 сm 16 сm 10cm
A: We know, tan θ = opposite sideadjacent side
Q: If a triangle is formed with sides having the lengths given, is it acute, right, or obtuse? If a…
A: "Since you have asked multiple question , we will solve the first question for you . If you want any…
Q: A rectangle has dimensions 10 cm by 5 cm .Determine the measures of the angles at the point where…
A:
Q: The length of a diagonal of a square whose side is 4 in. long. Leave answer in simplified radial…
A: SQUARE: A Square is a Quadrilateral that has Four Equal Sides Each angle at the corner are of 90°…
Assuming
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- How do I solve for orthogonal complementYou wish to cross the 11 m x 10 m courtyard without being detected by the two guards and escape through a door located on the western wall. Guard 1 is located in a tower at the northeast corner of the yard and Guard 2 is located in the yard, in the southwest corner, as shown in the figure below. Guard 1 can hear you if anything more than 1/36 of the footstep sound energy reaches them; similarly Guard 2 can hear you if anything more than 1/16 of the footstep sound energy reaches them (Guard 1 can hear more due to his elevated height in the tower). Assume for now that both guards are fixed at these locations and cannot move unless they detect you. Based on this information, answer the following questions. 1. determine if it exists, the safe distance between the two hearing zones of the guards for you to pass through undetected? (Hint: use Pythagorean Theorem or distance formula) Distance between two red dots is:________________ . (5 pts) We know that the radius of the hearing zones are:…You wish to cross the 11 m x 10 m courtyard without being detected by the two guards and escape through a door located on the western wall. Guard 1 is located in a tower at the northeast corner of the yard and Guard 2 is located in the yard, in the southwest corner, as shown in the figure below. Guard 1 can hear you if anything more than 1/36 of the footstep sound energy reaches them; similarly Guard 2 can hear you if anything more than 1/16 of the footstep sound energy reaches them (Guard 1 can hear more due to his elevated height in the tower). Assume for now that both guards are fixed at these locations and cannot move unless they detect you. Now assume that Guard 2 is on patrol. He walks a straight patrol route up and down along the dotted line always remaining 3 m from the western wall. Determine the new maximum safe distance between the two hearing zones of the guards for you to pass undetected? (Hint: use Pythagorean Theorem or distance formula) Where is the Guard 2 located for…
- You wish to cross the 11 m x 10 m courtyard without being detected by the two guards and escape through a door located on the western wall. Guard 1 is located in a tower at the northeast corner of the yard and Guard 2 is located in the yard, in the southwest corner, as shown in the figure below. Guard 1 can hear you if anything more than 1/36 of the footstep sound energy reaches them; similarly Guard 2 can hear you if anything more than 1/16 of the footstep sound energy reaches them (Guard 1 can hear more due to his elevated height in the tower). Assume for now that both guards are fixed at these locations and cannot move unless they detect you. Now assume that Guard 2 is on patrol. He walks a straight patrol route up and down along the dotted line always remaining 3 m from the western wall. Determine the new maximum safe distance between the two hearing zones of the guards for you to pass undetected? (Hint: use Pythagorean Theorem or distance formula) Where is the Guard 2 located for…Find numbers a and b such that ax + by =(9, -1, 10), where x =(3, -1, 0) and y =(0, 1, 5). Is there more than one solution?If Cov(X,Y) = 270, then what is Cov(16X, 3Y)? If Cov(X,Y) = 13, then what is Cov(.50X, 100Y)? If Cov(X,Y) = 404, then what is Cov(12X,19Y)? If Cov(X,Y) = 639, then what is Cov(19X,10Y)? Suppose Cov(X,Y) = 43. What is Cov(0.23X, 0.33Y)? Suppose Cov(X,Y) = 872. What is Cov(0.99X, 0.86Y)? If Cov(X,Y) = 808, then what is Cov(10X,4Y)? If Cov(X,Y) = 100, then what is Cov(2X, 10Y)? If Cov(X,Y) = 830, then what is Cov(10X, 1Y)? If Cov(X,Y) = 450, then what is Cov(1X,10Y)?
- Solve for fx(-9, 9) and fy(-9, 9). f(x, y) = 5x2 + 8xy + 4y2 + 6x − 9y; (−9, 9)If Cov(X,Y) = 808, then what is Cov(10X,4Y)? If Cov(X,Y) = 100, then what is Cov(2X, 10Y)? If Cov(X,Y) = 830, then what is Cov(10X, 1Y)? If Cov(X,Y) = 450, then what is Cov(1X,10Y)?i need solution expect first step addition and multiplication tabble of Z7