The Diagram Shows Triangle Abc Calculate The Length Of Ac

The Diagram Shows Triangle Abc Calculate The Length Of Ac To calculate the length of ac, we can use the pythagorean theorem. in triangle abc, ac is the hypotenuse, and ab and bc are the legs. we can use the formula c² = a² b², where c is the length of the hypotenuse and a and b are the lengths of the legs. plugging in the values, we have ac² = ab² bc². if the lengths of ab and bc are given. The diagram shows triangle abc. a = 81° ab = 8.2 cm bc = 13.5 cm calculate the length of ac. get the answers you need, now!.

Solved The Diagram Shows Triangle Abc Calculate The Length Of Ac Click here 👆 to get an answer to your question ️ the diagram shows triangle abc. calculate the length of ac. shows triangle abc. calculate the length of ac. The diagram shows triangle abc with point g inside. cb = 11 cm, cg = 5.3 cm and bg = 6.9 cm. angle cab = 42° and angle acg = 54°. calculate the value of . The diagram shows triangle abc. ab = 3.4 cm, ac = 6.2 cm, bc = 6.1 cm d is the point on bc such that size of angle dac = 2 5 x size of angle bca calculate the length dc. give your answer correct to 3 significant figures. you must show all your working. the graph shows information about part of a cyclist’s journey. The diagram shows triangle . calculate the length of . the diagram shows triangle abc with d on ac and e on ab. de is a straight line. ad = 28 m, ae = 41 m, de.

Solved The Diagram Shows Triangle Abc Calculate The Length Of Ac Math The diagram shows triangle abc. ab = 3.4 cm, ac = 6.2 cm, bc = 6.1 cm d is the point on bc such that size of angle dac = 2 5 x size of angle bca calculate the length dc. give your answer correct to 3 significant figures. you must show all your working. the graph shows information about part of a cyclist’s journey. The diagram shows triangle . calculate the length of . the diagram shows triangle abc with d on ac and e on ab. de is a straight line. ad = 28 m, ae = 41 m, de. Find angle b using the fact that the sum of angles in a triangle is 180 degrees. b = 180 ∘ − 81 ∘ − 36.7 ∘ b ≈ 62.3 ∘. answer. use the sine law again to find the length of ac. a c sin b = 8.2 sin 81 ∘ a c = 8.2 sin 81 ∘ × sin 62.3 ∘ a c ≈ 8.2 0.9999 × 0.8857 a c ≈ 12.1 cm therefore, the length of a c is 12.1 cm . The diagram shows triangle abc. bc = 8.5 cm. angle abc = 90°. angle acb = 38°. work out the length of ab. give your answer correct to 3 significant figures. cm (total 3 marks) 3. diagram accurately drawn. not. 70° a c b x. 8 cm 15 cm. in triangle . abc, ac = 8 cm, cb = 15 cm, angle . acb = 70°.