
Remember, even if you enter an answer rounded to a set number of decimal places, if...
Solve triangle ABC. (Round the length to three decimal places and the angles to one decimal place.) C = 27.0739 ZA = 22.5723 ZB = 37.4276 12 19 120° A B
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Solve a Triangle Using the Law of Sincs (SSA) Ambiguous Case Suppose that the measure of angle A and the lengths of sides a and b of a triangle are given. Depending on the length of side a (shown in red) relative to the length of the altitude h, we have four different scenarios No triangle One right triangle One oblique triangle Two triangles: One acute and one obtuse...
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3. Evaluate the following (rounded to 4 decimal places): Remember to set your calculator properly for each question. a) osat) [1 mark] b) csc(- 16° 104") [2 marks) 4. The terminal side of an angle in standard position passes through the point( - 2-3, - 2). Draw the triangle and find all trigonometric functions in simplified EXACT form. [8 marks] 5. If the information provided is 5. If the information provided is enough,...
Use the Law of Sines to find the indicated side x. (Assume a = 17. Round your answer to one decimal place.) x = A 37.5 Need Help? Read It Master It Talk to a Tutor -/1 points v SPRECALC7 6.5.006. Use the Law of Sines to find the indicated angle 0. (Assume C = 62°. Round your answer to one decimal place.) eB 80.2 Need Help? Read It Talk to a Tutor -/3 points v SPRECALC7 6.5.009. Solve the...
Refer to triangle ABC, which is not necessarily a right triangle. Find two triangles for which A = 55°, a = 6.5 ft, and b = 7.9 ft. (Round your answers for the angles B, C, B', and c' to the nearest whole number. Round your answers for the sides c and c' to one decimal place.) First triangle (assume B S 90°): в в o C = ft Second triangle (assume B' > 90°): B' = O C' ft
Use the Law of Sines to solve for all possible triangles that satisfy the given conditions. a = 39, c = 41, 2A = 38° Step 1 The Law of Sines says that in triangle ABC, you have Step 2 To find the missing values for the triangle, which are B, C, and b, since you have A, a, and c, you can use the Law of Sines. Set up and solve the relation for C, using a, c, and...
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Find the side labeled x. X = 21 x 30 Sketch a triangle that has acute angle a. tan(d) - 113 15 و 113 12 Find the other five trigonometric ratios of sine) - ه (8) *اع [0] = ] است Solve the right triangle. 1000 7640 Find the length of the side opposite to the given angle. (Round your answer to two decimal places.) Find the length of the side adjacent to the given angle. (Round...
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answer of of the parts to the question
In the following exercise, two sides and an angle are given. First determine whether the information results in no triangle, one triangle, or two triangles. Solve the resulting triangle a = 22.9, b 32.7, and A-66.8° Determine the value of sin B. sin B (Round to four decimal places as needed.) How many and what type of triangle does the given information produce? Use the rounded value of sin B. O...
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a webassign.net Section 6.5 - Math 187, section 16373, Summer 1 2020 WebAssign Mathway | Trigonometry Problem Solver Your last submission is used for your score. 1. [-/3 Points) DETAILS SPRECALC7 6.5.012. MY NOTES ASK YOUR TEACHER PRACTICE ANOTHER Solve the triangle using the Law of Sines. (Assume a -7.1, b - 3.5, and 2A - 80%. Round the length to one decimal place and the angles to the nearest whole number.) O с b A B...
(NOTE: ENTER YOUR ANSWER ROUNDED TO TWO DECIMAL PLACES, for instance as 2.56, not as 2.564321. Include negative sign in front of your answer if negative. Do not round intermediate calculations!) A public project consisting of a construction of an outdoor public ice rink in a public park is being considered. The project would require an initial construction cost of $1.5 million and subsequent maintenance with an estimated annual cost of $69000. The project is assumed to last 19 years....