Question

In: Math

Two angles, X and Y are complementary, given that angle Y is three times angle X, find the values of each angle

Two angles, X and Y are complementary, given that angle Y is three times angle X, find the values of each angle 

Solutions

Expert Solution

for angles that are complementary, their sum is 900

we can therefore have, X + Y = 90

but we have been given the value of angle Y as three times angle X. therefore

Y = 3X

we add 

X + 3X = 4X

we equate to 90;

4X = 90

divide by 4 on both sides to find the value of X

X = 22.50

Y = 3X 

Y = 3 X 22.5 = 67.50

we, therefore, have the values of each angle asked in the question

the value of angle X is 22.50

the value of angle Y is 67.50

joseph irungu answered 2 years ago
Next > < Previous

Related Solutions

Calculate the Y values corresponding to the X values given below.  Find the critical values for X...
Calculate the Y values corresponding to the X values given below.  Find the critical values for X for the given polynomial by finding the X values among those given where the first derivative, dy/dx = 0 and/or X values where the second derivative, d­2y/dx2 = 0.    Be sure to find the sign (+ or -) of  dy/dx and of d2y/dx2 at all X values. Reference Lesson 13 and the text Appendix A (pp 694 – 698), as needed.  Using the first and second derivative...
Calculate the Y values corresponding to the X values given below. Find the critical values for...
Calculate the Y values corresponding to the X values given below. Find the critical values for X for the given polynomial by finding the X values among those given where the first derivative, dy/dx = 0 and/or X values where the second derivative, d¬2y/dx2 = 0. Be sure to indicate the sign (+ or -) of dy/dx and of d2y/dx2 tabled values. Using the first and second derivative tests with the information you have calculated, determine which X value(s) represent...
Calculate the Y values corresponding to the X values given below. Find the critical values for...
Calculate the Y values corresponding to the X values given below. Find the critical values for X for the given polynomial by finding the X values among those given where the first derivative, dy/dx = 0 and/or X values where the second derivative, d­2y/dx2 = 0.    Be sure to find the sign (+ or -) of dy/dx and of d2y/dx2 at all X values. Reference Lesson 13 and the text Appendix A (pp 694 – 698), as needed. Using the...
Calculate the Y values corresponding to the X values given below. Find the critical values for...
Calculate the Y values corresponding to the X values given below. Find the critical values for X for the given polynomial by finding the X values among those given where the first derivative, dy/dx = 0 and/or X values where the second derivative, d­2y/dx2 = 0. Be sure to indicate the sign (+ or -) of dy/dx and of d2y/dx2 tabled values. Reference Power Point Lesson 13 as needed. Using the first and second derivative tests with the information you...
Calculate the Y values corresponding to the X values given below. Find the critical values for...
Calculate the Y values corresponding to the X values given below. Find the critical values for X for the given polynomial by finding the X values among those given where the first derivative, dy/dx = 0 and/or X values where the second derivative, d­2y/dx2 = 0. Be sure to indicate the sign (+ or -) of dy/dx and of d2y/dx2 tabled values. Reference Power Point Lesson 13 as needed. Using the first and second derivative tests with the information you...
(a) Find four angles, one in each of the quadrants, with the reference angle of 4◦...
(a) Find four angles, one in each of the quadrants, with the reference angle of 4◦ . Your angles should be between 0◦ and 360◦ . That is, for all four of your angles θ, 0 ◦ ≤ θ ≤ 360◦ . (b) Find an angle A with 0◦ < A < 360◦ that has the same sine as θ = 4◦ (but is not θ = 4◦ ). (c) Find an angle with 0◦ < A < 360◦ that...
Find u(x,y) harmonic in S with given boundary values: S = {(x,y): 1 < y <...
Find u(x,y) harmonic in S with given boundary values: S = {(x,y): 1 < y < 3} , u(x,y) = 5 (if y=1) and = 7 (when y=3) S = {(x,y): 1 < x2 + y2 < 4}, u(x,y)= 5 (on outer circle) and = 7 (on inner circle) I have these two problems to solve, and I'm not sure where to start. Any help would be appreciated. Thanks!
Given stream depth (x-values) and flow (y-values) in the table below: X Y 0.34 0.636 0.29...
Given stream depth (x-values) and flow (y-values) in the table below: X Y 0.34 0.636 0.29 0.319 0.28 0.734 0.42 1.327 0.29 0.487 0.41 0.924 0.76 7.350 0.73 5.890 0.46 1.979 0.40 1.124 (a) Find the equation of the form: y = βo + β1x + β2x2that fits the data. (b) Compare your answer in (a) to a loge transformation for both x and y. (c) Compare your answers in (a) and (b) to a square root of y transformation....
Find the maximum and minimum values of f(x,y) = x^2 - y^3 on the disk x^2...
Find the maximum and minimum values of f(x,y) = x^2 - y^3 on the disk x^2 + y^2 ≤ 1
Given the following table of x and y values, test the claim that there is a...
Given the following table of x and y values, test the claim that there is a linear correlation. Use a .05 significance level. x|12 10 9 7 8 y | 182 169 155 140 144 For this particular problem, here’s the information you need to include: Step 1 Ho= Ha= Step 2 Signifcance level a= Step 3 Test: p-value: Step 4 Conclusion (Yes/No): Is there sufficient evidence to conclude that there is a linear correlation? 8. Find the regression equation...
ADVERTISEMENT
Subjects
ADVERTISEMENT
Latest Questions
ADVERTISEMENT