# Ab = bc = 17 ac = 16

11) From the given, AB = 3x + 3, BC =11 andAC = 1 +2x. Since A, B and C are collinear with the pointB between A and C, it can be stated that AB +BC = AC. Compute the value of x as follows. Subs view the full answer

Simple and best practice solution for AB+BC=AC equation. Check how easy it is, and learn it for the future. Our solution is simple, and easy to understand, so don`t hesitate to use it as a solution of your homework. If it's not what You are looking for type in the equation solver … Jan 27, 2020 17 BC in various calendars; Gregorian calendar: 17 BC XVI BC: Ab urbe condita: 737: Ancient Greek era: 190th Olympiad, year 4: Assyrian calendar: 4734: Balinese saka calendar: N/A: Bengali calendar −609: Berber calendar: 934: Buddhist calendar: 528: Burmese calendar −654: Byzantine calendar: 5492–5493: Chinese calendar: 癸卯年 (Water Dec 07, 2020 Detailed information for: BC6-30-10-16 (ABB.BBCGJL1213001R1106) In ΔABC, m∠B = 90°, cos(C) = 15/17 , and AB = 16 units.

08.10.2020

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Addition Prop. 5. SAS SAS 6. Corresponding parts of are .

## Detailed information for: BC6-30-10-16 (ABB.BBCGJL1213001R1106)

Simplifying ab + bc + ca = abc Reorder the terms: ab + ac + bc = abc Solving ab + ac + bc = abc Solving for variable 'a'. Move all terms containing a to the left, all other terms to the right. Add '-1abc' to each side of the equation.

### Hence the length of PR is 17 cm. (c) D = 90°, AB = 16 cm, BC = 12 cm and CA = 6 cm. ADC is a right triangle. AC 2 = AD 2 +CD 2 [Pythagoras theorem] 6 2 = AD 2 +CD 2 …..(i) ABD is a right triangle. AB 2 = AD 2 +BD 2 [Pythagoras theorem] 16 2 = AD 2 +(BC+CD) 2. 16 2 = AD 2 +(12+CD) 2. 256 = AD 2 +144+24CD+CD 2. 256-144 = AD 2 +CD 2 +24CD. AD 2 +CD 2 = 112-24CD. 6 2 = 112-24CD [from (i)] 36 = 112-24CD

AC Please e3xplain how to solve this pr Algebra -> Coordinate Systems and Linear Equations -> SOLUTION: 1. points A, B, and C are collinear and A is between B and C. AB= 4x -3 BC =7x + 5, and AC = 5x -16 Find each value. 17 BC in various calendars; Gregorian calendar: 17 BC XVI BC: Ab urbe condita: 737: Ancient Greek era: 190th Olympiad, year 4: Assyrian calendar: 4734: Balinese saka calendar: N/A: Bengali calendar −609: Berber calendar: 934: Buddhist calendar: 528: Burmese calendar −654: Byzantine calendar: 5492–5493: Chinese calendar: 癸卯年 (Water ABC is a triangle in which AB=AC=4 cm and angle A =90°.

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Solution: Draw a line AB = 4 cm; At B draw an angle of 60 with the help of compass. With B as center and radius upon cut BC = 4 cm; Join AC. ABC is the 2. In the diagram below, the length of the legs AC and BC of right triangle ABC are 6 cm and 8 cm, respectively. Altitude CD is drawn to the hypotenuse of AABC. 16.

Arthur D. answered • 05/29/17. Tutor. 4.9 (63) draw the diagram and extend BC to D. draw AD Yes, for your question about ABC being a triangle. If BC i 20 May 2015 Given triangle ABC, the measure of angle A is 45°, the length of AB is 6, and the length of AC is 6. What is the length of side BC? SAS a) V78-V2. 29 Oct 2018 EXERCISE 17B. (1) Construct a ∆ABC in which BC = 3.6 cm, AB = 5 cm and AC = 5.4 cm.

GivenCB Side D midpoint of AB Ex 6.5, 17 Tick the correct answer and justify : In ΔABC, AB = 6 √3cm, AC = 12 cm and BC = 6 cm. The angle B is : (A) 120° (B) 60° (C) 90° (D) 45° Let us check whether it is a right angle triangle To prove any triangle to be the right triangle. You can put this solution on YOUR website! Points A, B, and C are collinear. Point B is between A and C. Find the length indicated. 1) BC=2x+23, AC=x+25, and AB=10.

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### If AB = 10 and BC = 17, and. the altitude upon the third side is 8, the length of AC = AD + DC = sqrt [(10^2 - 8^2) + (17^2 - 8^2)] = 6 + 15

In a right angled triangle, if one side is half of the hypotenuse then Click here👆to get an answer to your question ️ ABC is a triangle, right angled at C. If AB = 25 cm and AC = 7 cm, find BC. Acute isosceles triangle. Sides: a = 17 b = 17 c = 16. Area: T = 120. Perimeter: p = 50. Semiperimeter: s = 25. Inradius An incircle of a triangle is 30 Aug 2020 In triangle $ABC,$ $AB = BC = 17$ and $AC = 16.$ Find the circumradius of triangle $ABC.$ Get the answers you need, now!