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a) sinA> sinB b) sinA< sinB c) sinA = sinB. If triangle ABC has one angle measuring 90' and one angle measuring 45°, which of the following is true? Choose all that apply Select all that apply: O ABC is an acute triangle O ABC is a right triangle ABC is an obtuse triangle ABC is an isosceles triangle ABC is a scalene triangle FEEDBACK MORE INSTRUCTION SUBMIT Asked by | 6th Jul, 2012, 07:38: PM. Expert Answer: Answer : Given :O' is any point in the interior of triangle ABC. To find : which of the following is true and how? A) (OA+OB+OC)> (AB+BC+CA) B) (OA+OB+OC)> 1/2 (AB+BC+CA) C) (OA+OB+OC)< 1/2 (AB+BC+CA) D) None of these. piece 1. Triangle ABC is dilated by a scale factor of 1.5 to create triangle A'B'C'. Which of the following it not a true statement?

For triangle abc which of the following is true

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From triangles law of addition we have,. \vec {AB}+\vec {BC}=\vec {AC. In the figure below, the following is true: angle ABD is congruent to angle CDB and angle DBC is congruent to angle BDA. How can you justify that triangle ABD   19 Jun 2018 Score 2: The student gave a complete and correct response. 26 Triangle ABC and point D(1,2) are graphed on the set of axes below.

check all that apply pic in comments a) sinA=cos (90-C) b)cosA=sinC c) sinA=cos(90-A) d) angle a and angle c are supplementry Maximum value of $$\sin { 2A } +\sin { 2B } +\sin { 2C } $$ is same as the maximum value of $$\sin { A } +\sin { B } +\sin { C } $$ 2020-01-31 · Ex 10.2, 18 - In triangle ABC which is not true AB + BC + CA = 0. In a triangle ABC, D is the mid-point of BC and AD AC. Then which of the following is true (a, b, c are sides of ΔBAC as usual): In triangle ABC, which of the following is not true. C. In ∆ABC, by triangle law of forces, we have or In triangle ABC (Fig 10.18), which of the following is not true: (A) AB + BC + CA = 0 (B) AB + BC – AC = 0 (C) AB + BC – CA = 0 (D) AB – CB + CA = 0 19.

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It is not possible to construct a triangle … A triangle ABC can be constructed in which ∠B = 60°, ∠C = 45° and AB + BC + CA = 12 cm. Write true or false and give reason for your answer. asked Oct 2, 2018 in Class IX Maths by aditya23 ( -2,138 points) A triangle ABC can be constructed in which ∠B = 60°, ∠C = 45° and AB + BC + CA = 12 cm. Write true or false and give reason for your answer.

For triangle abc which of the following is true

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Indicate all possible areas 0.5 1.0 1.5 2.0 2.5 3.0 PLEASE HELP!!!!! (Right Triangle Question) Point N is on hypotenuse BC of triangle ABC such than angle CAN is 45 degrees. If AC=8 and AB=6, find AN. I did Pythagorean Theorem for triangle ABC, and hypotenuse BC will be 10. I don't know how to continue from there. Oh, I'm . math. In triangle ABC, BC = 20 * sqrt(3) and angle C = 30 degrees.

For triangle abc which of the following is true

See Theorem 3. b. True. See the paragraph following Example 2. c. The area of the triangle is one half of the area of the parallelogram determined by 1.
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For triangle abc which of the following is true

Find many more questions on Vector Algebra with answers for your assignments and practice. 2014-07-19 If in triangles ABC and DEF, AB = DE, AC = DF, and angle A = angle D, then triangle ABC is congruent to triangle DEF. Using words: If 3 sides in one triangle are congruent to 3 sides of a second triangle, then the triangles … 2020-01-31 Maximum value of $$\sin { 2A } +\sin { 2B } +\sin { 2C } $$ is same as the maximum value of $$\sin { A } +\sin { B } +\sin { C } $$ What coordinate for F would make triangle ABC and triangle DEF congruent? (−2, 3) If a reflection takes triangle CAT to C'A'T', what is A'C'? If ΔABC ≅ ΔFDE, which of the following statements is true?

Since ΔA'B'C' is a reflected image of the ΔABC, so both the triangles will be be congruent. Therefore all corresponding sides of ΔABC will be same of ΔA'B'C'. Since measure of side BC has been given as 2 units so corresponding side B'C' will have the same measure of 2.
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For triangle abc which of the following is true dig ipv6 record
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For full access to the chain transaction calculator, I request your registration via the link below: New here? -  clear that the fourth of these, whatever it is, can be put in place and found according to problem 3, Ch. 5 of Book 1. As in triangle ABC, with the right-angle at A,  28 feb. 2021 — Classify the following triangles by i sides ii angles a b 2.

1.2.3... 3.2.1... OK 1 2 3 abc 5

I hope this helped!

Which of the following are always true?