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1. Find the exact value of y, or state that y is undefined.

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1. Find the exact value of y, or state that y is undefined. Y=sin -1 (1) Simplify your answer. Type an exact answer, using pi as needed. Use integers or fractions for any numbers in the expression. 2. Find the exact value of y or state that y is undefined. Y=cos -1 (-square root 3 over 2) Simplify your answer. Type an exact answer, using pi as needed. Use integers or fractions for any numbers in the expression. 3. Find the exact value of y or state that y is undefined. Y = tan -1 square root3 over 3 ) Simplify your answer. Type an exact answer, using pi as needed. Use integers or fractions for any numbers in the expression. 4. Find the exact value in radians, of y or state that y is undefined. Y=cot -1 (-1) simplify answer. Type an exact answer using pi as needed. Use integers or fractions for any numbers in the expression. 5. Find the exact value in radians or y or state that y is undefined. Y=sec -1 (2) Type an exact answer using pi as needed. Use integers or fractions for any numbers in the expression. 6. Find the exact value of y or state that y is undefined. Y = csc -1 2 simplify answer. Type an exact answer using pi as needed. Use integers or fractions for any numbers in the expression. Type your answer in radians. 7. Find the exact value of y or state that y is undefined. Y=cos (cos -1 (-0.3)) simplify answer, including any radicals. Use integers or fractions for any number in the expression. 8. Find the exact value of y or state that y is undefined. Y = tan (tan -1 8) simplify answer. Type an exact answer using pi as needed. Use integers or fractions for any numbers in the expression. Type your answer in radians. 9. Find the exact value of y or state that y is undefined. Y=tan -1 ( tan 9pi/10) simplify answer. Type an exact answer using pi as needed. Use integers or fractions for any numbers in the expression. Type your answer in radians. 10. Use a sketch to find the exact value of y. y= cos [tan -1 11/3] simplify answer, including any radicals. Use integers or fractions for any numbers in the expression. 11. Find the exact value of y or state that y is undefined. Y=sin [tan -1 (-8)] simplify answer, including any radicals. Use integers or fractions for any numbers in the expression. 12. Find the exact value of the expression sin ( sin -1 4/5 + tan -1 5/12) type an exact answer in simplified form 13. Find the exact value of the expression tan[ cos -1 (12/13) + tan -1 (3/5)] type an integer or a simplified fraction. 14. Use a calculator to find the value of y in radians rounded to two decimal places. Y = cos -1 (-0.28) type your answer in radians. Round 2 decimal places as needed. 15. Evualate the following expression in terms of x. sin (tan -1 6x) type an exact answer, using radicals as needed.

In q.no.9, answer is very simple. Answer is straight way (9pi/10).

In q.no. 13, I have solved

tan[ cos -1 (12/13) + tan -1 (3/4)] but you had given the problem as tan[ cos -1 (12/13) + tan -1 (3/5)] .

As solution of the problem given was coming quite difficult, I assumed as given above and solved. Kindly inform me if I am wrong in my assumption. Kindly give me correct problem. I will solve it and upload the answer.

9. you have written y = tan -1 ( tan 9pi/). This question is incomplete. Kindly write it correctly. What is in the blank space in the expression y = tan -1 ( tan 9pi/........)? Kindly fill it up and send to me.

Find the exact value of y or state that y is undefined. Y=tan -1 ( tan 9pi/10) simplify answer. Type an exact answer using pi as needed. Use integers or fractions for any numbers in the expression. Type your answer in radians.

1. Find all solutions of the equation. Express the solutions in radians between 1 and 2pi. Cosx=square root 2 over 2

X=___+ 2npi or x =___ + 2npi, where n is any integer. (Type an exact answer, using pi as needs. Use ascending order. Use integers or fractions for any numbers in the expression)

2. Solve the equation. Give a general formula for all the solutions. Cos x = square root 3 over 2

Give a general formula for all solutions by using angle in the interval [0,2pi), and adding multiples of some integer n. (Simplify answer. Type an exact answer, using pi as needed. Type answer in radians. Use integers or fractions for any numbers in the expression. Use a comma to separate answers as needed)

3. Find all solutions of the equation. Express the solutions in degrees. Sin x = -1/2

4. Find all solutions of the equation in the interval [0degree, 360 degree). Round your answers to the nearest tenth of a degree. Sin 0=0.href="http://www.justanswer.com/homework/4tnu5-1-find-exact-value-y-state-undefined.html ( use a comma to separate answers as needed. Round the final answer to the nearest tenth as needed. Round all intermediate values to the nearest tenth as needed)

5. Find all solutions of the equation in the interval [0degree, 360 degree). Round your answers to the nearest tenth of a degree. Sec 0=7.href="http://www.justanswer.com/homework/4tnu5-1-find-exact-value-y-state-undefined.html use a comma to separate answers as needed. Round the final answer to the nearest tenth as needed. ( Round all intermediate values to the nearest tenth as needed)

6. Use a calculator to solve the equation on the interval 0< or greater to 0 <2pi

6 tan 0 +5=0 (type answer in radians. Do not round until the final answer. Then round 2 decimal places as needed. Use comma to separate answers as needed)

7. Find all solutions of the equation in the interval [0,2pi) sin (x+ pi/6) =1/2

. (Simplify answer. Type an exact answer, using pi as needed. Type answer in radians. Use integers or fractions for any numbers in the expression. Use a comma to separate answers as needed)

href="http://www.justanswer.com/homework/4tnu5-1-find-exact-value-y-state-undefined.html. Solve the equation on the interval 0< or equal to 0 <2pi

(cot 0 -1) ( sin 0+ 1)=0 (Simplify answer. Type an exact answer, using pi as needed. Type answer in radians. Use integers or fractions for any numbers in the expression. Use a comma to separate answers as needed)

9. Find all solutions of the equation in the interval [0,2pi)

4 sin ^(to the second power) 0=1 (Simplify answer. Type an exact answer, using pi as needed. Type answer in radians. Use integers or fractions for any numbers in the expression. Use a comma to separate answers as needed)

10. Solve the equation. 2 sin ^0 + sin 0 -1=0 1 (Simplify answer. Type an exact answer, using pi as needed. Type answer in radians. Use integers or fractions for any numbers in the expression. Use a comma to separate answers as needed)

11. Use trigonometric identities to sovle the equation in the interval [0,2pi) sin ^x-2 cos ^x=1 (Type answer in radians. Type an exact answer, using pi as needed. Use integers or fractions for any numbers in the expression. Use a comma to separate answers as needed)

12. Use trigonometric identities to solve the equation in the interval [0,2pi) 2 cos ^0-3 sin 0-3=0 (Type answer in radians. Type an exact answer, using pi as needed. Use integers or fractions for any numbers in the expression. Use a comma to separate answers as needed)

13. Solve the trigonometric equation in the interval [0,2pi) square root 3 cos x=1 + sin x ( Simplify your answer. Use a comma to separate answers as needed. Type an exact answer using pi as needed. Use integers or fractions for any numbers in the expression)

14. Find all solutions of the equation in the interval [0,2pi) 5 cos x=1 - sin x (Use a comma to separate answers as needed. Round to four decimal places as needed.

I also have tried to answer as asked for in the question. If any particular answer is required, kindly inform. The present answer can be manipulated to bring the required answer.

Answers are either in radians or degrees. I have put answers as asked in the question but still review it and inform me. Just check and let me know where answer is required in radian and where answer is required in degrees.

1. Solve the following triangle. A=? a=101 B= 64 b=? C=41 c=?

2. Solve the following triangle. A=39, B=36, a =102 meters C=? 3. Solve the following triangle. A=38, C=46,c= 60 feet B=? 4. Solve the following triangle. B=109, C=47, c=21.5 feet A=? 5. A cannon has an angle of elevation of 52 and a horizontal range of 1400 yards. Assume that the trajectory of a shell forms (approximately) an isosceles triangle. a. Find the total distance the shell travels b. What is the height of the shell at its highest point?

a. The total distance is ? yards (do not round until the final answer. Then round to the nearest yard as needed) 6. A flagpole 12 feet high stands on a building 36 feet high. To an observer at a height of 48 feet, the building and the flagpole intercept equal angles. Find the distance of the observer from the top of the flagpole. The distance of the observer from the top of the flagpole is approximately ? feet (do not round until the final answer Then round to one decimal place as needed) 7. Solve the following triangle. A=42, B=34, a =104 meters C=? 8. Solve the following triangle. A=40, C=45,c=63 feet B=? 9. Solve the following triangle. B=110, C=47, c=21.5 feet A=? 10. The sides a,b and c of a triangle ABC are given. Find the value of the cosine of the greastest angle of the triangle. Identify the triangle as an acute, right, or obtuse triangle or as no triangle. A=6 b=8 and c=9 The cosine of the greastest angle of the triangle is? (Round to three decimal places as needed) 11. The sides a,b and c of a triangle ABC are given. Find the value of the cosine of the greastest angle of the triangle. Identify the triangle as an acute, right, or obtuse triangle or as no triangle. A=5 , b=15 and c=16 The cosine of the greatest angle of the triangle is? (round three decimal places as needed. 12. The sides a,b and c of a triangle ABC are given. Find the value of the cosine of the greastest angle of the triangle. Identify the triangle as an acute, right, or obtuse triangle or as no triangle. A=5, b=7 and c=14 The cosine of the greatest angle of the triangle is? (round three decimal places as needed. 13. Solve the triangle. B=5, c=10 and A=130 a=? (round to the nearest hundredth as needed) 14. Solve the triangle. A =15, b=18 and c=20 A= (type answer in degrees, round to one decimal place as needed) 15. Solve the triangle. A =5, b=6 and c=9 A=? type answer in degrees, round to one decimal place as needed) 16. Solve the triangle if possible. A = 25.7, b =13.9 and c=13.5 What is the degree measure of angle A? (simplify your answer. Type an interger or a decimal. Round to the nearest tenth if needed 17. Jan and dean started hiking from the same location at the same time. Jan hiked at 3mph with a bearing of N12 E, and Dean hiked at 5mph with a bearing of N31 W. How far apart were they after 6hrs? (Round to the nearest tenth) 18. A parallelogram has adjacent sides 6cm and 15 cm. If the shorter diagonal is 11cm long, find the length of the longer diagonal. The long diagonal is approximately ? cm long. (round the final answer to one decimal place as needed. Round all intermediate values to two decimal places as needed)

1. Solve the following triangle. A=? a=101 B= 64 b=? C=41 c=?

2. Solve the following triangle. A=39, B=36, a =102 meters C=? 3. Solve the following triangle. A=38, C=46,c= 60 feet B=? 4. Solve the following triangle. B=109, C=47, c=21.5 feet A=? 5. A cannon has an angle of elevation of 52 and a horizontal range of 1400 yards. Assume that the trajectory of a shell forms (approximately) an isosceles triangle. a. Find the total distance the shell travels b. What is the height of the shell at its highest point?

a. The total distance is ? yards (do not round until the final answer. Then round to the nearest yard as needed)

1. The magnitudes || v||, ||w|| are 5 and 8, respectively. The angle between the vectors v and w is 60 degree. Find || v+ w||.

||v + w || = (Type an integer or a decimal. Round to the nearest tenth as needed.)

2. The magnitudes || v ||, ||w|| are 6 and 9, respectively. The angle between the vectors v and w is 40 degree. Find || v + 2w||.

|| v + 2w|| = (Type an integer or a decimal. Round to the nearest tenth as needed.)

3. The magnitudes || v||, ||w|| are 2 and 5, respectively. The angle between the vectors v and w is 40 degree. Find each of the following.

a. The angle between v +2w and v.

b. The angle between v + 2w and w.

a. The angle between v + 2w and v is approximately ? degree (type an integer or a decimal. Do not round until the final answer. Then round to the nearest tenth as needed)

4. A power boat is crossing a river at 21mph with a bearing of N 79 E. The current in the water with a bearing of N 24 E is flowing at 8mph. Find the actual speed and direction of the boat.

Customer:replied 5 years ago.

1. The vector v has initial point P and terminal Q. Write v as a position vector. P(4,3), Q(3,5)

V= ? , ? (Simplify your answer, Use integers or fractions for any numbers in the expression.

2. The vector v has initial point P and terminal Q. Write v as a position vector. P(8,1), Q(5,3)

V= ?,? (Simplify your answer, Use integers or fractions for any numbers in the expression.

3. The vector v has initial point P and terminal Q. Write v as a position vector. P(-3,3), Q(1,-8)

V= ?,? (Simplify your answer, Use integers or fractions for any numbers in the expression.

4. Perform the calculations given that u= <4,8> and v= <2,7>. Find 2u +2v.

5. 5. Let u= 4i -3j and v= 5i +7j. Find the vector u + v. (simplify answer. Type answer in terms of i and j.

6. Let v= -8 + 2j and w= -i -3j. Find 7v-8w. simplify answer. Type answer in terms of i and j.

7. Find the unit vector u in the direction of the given vector. <-3,6>

U= < ?,?> (simplify answer. Type an exact answer using radicals as needed. Use integers or fractions for any numbers in the expression.)

8. Write the vector v in the form ai + bj, given its magnitude ||v|| and the angle a it makes with the positive x-axis. ||v|| = 3, a=45degree

V= ? (simplify answer. Type exact answer using radicals as needed. Type answer in the form ai +bj)

Customer:replied 5 years ago.

1. Write the vector v in the form v1i + v2j, given ||v|| and the angle 0 that v makes with the positive x axis.

||v|| = 29, 0 =4pi/3

V= ( ?) I + (?) j (simplify answer. Type exact answer, using radicals as needed. Use integers or fractions for any numbers in the expression.

2. Find the magnitude and direction angle 0 of the vector.

U=2 [(cos 198) I + (sin 198)j]

The magnitude is ? and the direction angle is ?.

3. The magnitude and direction of two forces acting on an object are 70 pounds, S70 E, and 110 lbs, N59 E, respectively. Find the magnitude to the nearest hundredth of a pound, and the direction angle, to the nearest tenth of a degree, of the resultant force.

The magnitude is approximately ? pounds. (do not round until the final answer. Then round to the nearest hundredth as needed)

4. A weight of 1700 lbs is suspended from two cables as shown in the figure. Whatis the tension in the two cables. (round to one decimal place as needed)

I have submitted answers to first 12(1-4 and 1-8) questions. Your above comments are about which 2 questions, that is, in 1st 4 questions or 2nd 8 questions. Kindly clarify.

I have again checked and find answers to be correct. Some of them are given in bold letters below the questions itself and others are given in the answers already submitted. Kindly ACCEPT both the sets of the answers.

1. The vector v has initial point P and terminal Q. Write v as a position vector. P(4,3), Q(3,5)

V= ? , ? (Simplify your answer, Use integers or fractions for any numbers in the expression.

v = (3- 4)i+(5-3)j = -i+2j

2. The vector v has initial point P and terminal Q. Write v as a position vector. P(8,1), Q(5,3)

V= ?,? (Simplify your answer, Use integers or fractions for any numbers in the expression.

v = -3i+2j

3. The vector v has initial point P and terminal Q. Write v as a position vector. P(-3,3), Q(1,-8)

V= ?,? (Simplify your answer, Use integers or fractions for any numbers in the expression.

v = 4i-11j

4. Perform the calculations given that u= <4,8> and v= <2,7>. Find 2u +2v.

5. 5. Let u= 4i -3j and v= 5i +7j. Find the vector u + v. (simplify answer. Type answer in terms of i and j. u+v = 9i+4j

6. Let v= -8 + 2j and w= -i -3j. Find 7v-8w. simplify answer. Type answer in terms of i and j. 7v-8w = - 48i+38j

7. Find the unit vector u in the direction of the given vector. <-3,6>

U= < ?,?> (simplify answer. Type an exact answer using radicals as needed. Use integers or fractions for any numbers in the expression.)

8. Write the vector v in the form ai + bj, given its magnitude ||v|| and the angle a it makes with the positive x-axis. ||v|| = 3, a=45degree

V= ? (simplify answer. Type exact answer using radicals as needed. Type answer in the form ai +bj)

akch2002 and 4 other Homework Specialists are ready to help you

It says these are not correct. It says first draw the vectors v, w, 2w and v + 2w. Then use the law of cosines to find || v + 2w ||. Use a calculator. Recall that the adjacent angles of a paralletogram are supplementary.

Do you want graphical solution for these problems? The law of cosines has been used to find angles. Kindly give question wise comments. It will then be easy for me to clarify.

Write the vector v in the form v1i + v2j given || v|| and the angle that v makes with the positive x axis.

||v|| = 29, 0= 4pi/3 v= (?) I + (?) j

Simplify answer. Type an exact answer, using radicals as needed. Use integers or fractions for any numbers in the expression.

2.

Find the magnitude and direction angle 0 of the vector.

U=2[(cos 198 degree)I _ (sin 198) j]

The magnitude is ? and the direction angle is ?

3.

The magnitude and direction of two forces acting on an object are 70lbs, S70E, and 110 pounds N59E, respectively. Find the magnitude to the nearest hundredth of a pound, and the direction angle, to the nearest tenth of a degree of the resultant force.

The magnitude is approximately ? bls. (do not round until the final answer. Then round to the nearest hundredth as needed)

4. A weight of 1700 lbs is suspended from two cables as shown in the figure. What is the tension in the two cables?

Round to one decimal place as needed.

Customer:replied 5 years ago.

Solve the problem.

At a certain baseball diamond, the distance from home plate through the pitcher's rubber to the far wall (i.e., to dead center) is 416 feet. Given that the infield forms a square 90 feet on each side, how far is it from third base to dead center. Round your answer to the nearest tenth.

Solve the problem.

To find the distance AB across a river, a distance BC of 995 m is laid off on one side of the river. It is found that B = 105.3° and Find AB. Round to the nearest meter.

Solve triangle ABC. If necessary, round the answer to the nearest tenth.

B = 20.2°, C = 108.0°, b = 21.9 inches

Solve triangle ABC. If necessary, round the answer to the nearest tenth.

A = 70°, B = 20°, a = 5 meters

Solve triangle ABC. If necessary, round the answer to the nearest tenth.

a = 6.9, b = 13.0, c = 16.2

Solve triangle ABC. If necessary, round the answer to the nearest tenth.

Write the vector v in the form v1i + v2j given || v|| and the angle that v makes with the positive x axis.

||v|| = 29, 0= 4pi/3 v= (?) I + (?) j

Simplify answer. Type an exact answer, using radicals as needed. Use integers or fractions for any numbers in the expression.

2.

Find the magnitude and direction angle 0 of the vector.

U=2[(cos 198 degree)I _ (sin 198) j]

The magnitude is ? and the direction angle is ?

3.

The magnitude and direction of two forces acting on an object are 70lbs, S70E, and 110 pounds N59E, respectively. Find the magnitude to the nearest hundredth of a pound, and the direction angle, to the nearest tenth of a degree of the resultant force.

The magnitude is approximately ? bls. (do not round until the final answer. Then round to the nearest hundredth as needed)

4. A weight of 1700 lbs is suspended from two cables as shown in the figure. What is the tension in the two cables?

Write the vector v in the form v1i + v2j given || v|| and the angle that v makes with the positive x axis.

||v|| = 29, 0= 4pi/3 v= (?) I + (?) j

Simplify answer. Type an exact answer, using radicals as needed. Use integers or fractions for any numbers in the expression.

V = v_{1}i+v_{2}j = 29 cos (4π/3)i+29sin(4π/3)j

= -14.5i-25.1147j

2.

Find the magnitude and direction angle 0 of the vector.

U=2[(cos 198 degree)I _ (sin 198) j]

The magnitude is ? and the direction angle is ?

Magnitude = 2; angle = -198^{0}

3.

The magnitude and direction of two forces acting on an object are 70lbs, S70E, and 110 pounds N59E, respectively. Find the magnitude to the nearest hundredth of a pound, and the direction angle, to the nearest tenth of a degree of the resultant force.

The magnitude is approximately ? bls. (do not round until the final answer. Then round to the nearest hundredth as needed)

Let F1 = 110lbs N59E and F2 = 70lbsS70E

F1 = 110cos31i+110sin31j = 94.29i+56.65j (angle with +ve x-axis is 31degrees)

F2 = 70cos20i-70sin20j = 65.78i-25.09j (angle with +ve x-axis is -20degrees)

1. Find all solutions of the equation in the interval [0, 2π).

4 sin^{2} x - 3 = 0

2. Find all solutions of the equation in the interval [0, 2π).

(8 cos x - 4)(8 cos x) = 0

3. Solve the equation by using sum-to-product identities in the interval [0, 2π).

sin(2x) - sin(4x) = 0

4. Do not use a calculator. Find an exact value of s in the specified interval with the given circular function value.

cos s = - square root 3 over 2, [pi.2,pi]

5. The magnitudes, ||v||, ||w|| and the angle θ between the vectors v and w are given. Round the requested magnitude or angle to the nearest tenth.

||v||= 13, ||w||= 7, θ = 28° Find ||v+w||

6. Find all solutions of the equation. Express the solution in radians.

sin x = square root 2 over 2

7. Find all solutions of the equation in the interval [0°, 360°). Round the answers to the nearest tenth of a degree.

tan (θ + 60°) = 7

8. Convert the measure from degrees to radians. Express your answer as a multiple of π.

-670°

9. Provide an appropriate response.

Find the value(s) of x in the interval [-pi/2 , pi/2]that satisfy the equation csc x = 1.

Customer:replied 5 years ago.

1. Write the reference angle for the given angle.

510°

2. Use sum-to-product identities to rewrite the expression as a product.

cos 39° - cos 57°

3. Find the complement and the supplement of the given angle. If the angle has no complement or supplement state so.

218°

4. Triangle ABC is a right triangle with sides of lengths a, b, and c and a right angle at C. Find the indicated trigonometric function value of A. Rationalize denominators containing radicals.

a = 4, b =square root 65; find sin A.

5. Find an angle between 0° and 360° that is coterminal with the angle. Then write all coterminal angles.

874°

6. Solve the trigonometric equation in the interval [0, 2π) by first squaring both sides.

tan x = 1 - sec x

7. Use the power-reducing identities to rewrite the expression that does not contain trigonometric functions of power greater than 1.

2. Here are the choices: a. 0,pi/6,5pi/6,pi B. pi/6,pi/2,5pi/6,3pi/2 C. pi/3,pi/2,3pi/2,5pi/3 D. 0,pi/3,pi,5pi/3

3. here are the choices: A. 0,pi/3,pi/2,2pi/3,pi,4pi/3,3pi/2,5pi/3 B. 0,pi/6,pi/2,5pi/6,pi,7pi/6,3pi/2,11pi/6 C.0,pi/6,pi/2,pi,3pi/2,11pi/6 D. 0,pi/3,pi/2,pi,3pi/2,5pi/3

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