I need both of them please. Please solve both of them. THANK
YOU.

In question 1. A = - pi/2 , B = pi/2 , C = 2 , D =3.
In question 2. Graph of 1 is C , 2 is F, 3 is G , 4 is H ,5 is E , 6 is D , 7 is B , 8 is A.
I need both of them please. Please solve both of them. THANK YOU. (1 point) Suppose...
Problem 5. (1 point) Consider the following integral. Sketch its region of integration in the xy- plane - dr dy Jo Jo In(2) (a) Which graph shows the region of integration in the xy-plane? ? (b) Write the integral with the order of integration reversed: BDI Ir du = Jo Jo In(2) JA Jc In(2) dydz with limits of integration (Click on a graph to enlarge it) (C) Evaluate the integral. preview answers
please solve all parts I don't have enough ques.
attempts left to post them separately,except for e part, I got that
part
7. Sketch the region of integration and evaluate by changing to polar coordinates. √4x² (b) [/- 1x2 + y2 dx dy Jo lo 4 / 16x² (1/2 √1x² (a) ** (22+y?) dy dx ©S" Man utdy dr of for de te dy de (d) l. Jo x dy dx ") as de 1 1 | 3x
(a) Evaluate the double integral 4. (sin cos y) dy dr. Hint: You may need the formula for integration by parts (b) Show that 4r+6ry>0 for all (r,y) ER-(x,y): 1S2,-2Sysi) Use a double integral to compute the volume of the solid that lies under the graph of the function 4+6ry and above the rectangle R in the ry-plane. e) Consider the integral tan(r) log a dyd. (i) Make a neat, labelled sketch of the region R in the ry-plane over...
can you solve for me the exercises 2 in class
I need all of these please
thank you so much
Exercise 10. Show that J dz converges. Class Exercise 2. Use integration, the direct comparison test, or the limit comparison test to determine whether the integral converges or diverges. tan 6 de x/2 (a) a (b) 2re- (e) fo (d) (e) Jo (f) (s) dr dt vt+sint dr +1 da 1-2 1 de 1+e dr Foo 2+cosz dr (h) ()...
clear
writing, please! Thank you for your help.
Change the Cartesian integral into an equivalent polar integral. Then evaluate the polar integral. 19-x? J-J ewz In (x2 + y2 + 1) dy dx on SS, (2-1) arco In (+r) dr de 2 3 In (r3+ r) ar de 2 3 In (²+1) rar de 00. SSom (2 + 1) rar o 00. MS m (2+1) rar do Evaluate the polar integral. Choose the correct answer below. O A. (9 In...
1. An iterated double integral that is equivalent to *** dx + ry dy JOR 3. Use Groen's Theorem to set up an iterated double integral equal to the line integral $+eva) dx +(2+ + cow y) dy where is the boundary of the region enclosed by the parabolas y rand 1 = y2 with positive orientation. This yields: A. where R is the triangular region with vertices (0,0),(1,0) and (0,1) is: A B. B. So ['(2-z) dr de SL...
6. (4 pts) Consider the
double
integral∫R(x2+y)dA=∫10∫y−y(x2+y)dxdy+∫√21∫√2−y2−√2−y2(x2+y)dxdy.(a)
Sketch the region of integrationRin Figure 3.(b) By completing the
limits and integrand, set up (without evaluating) the integral in
polar coordinates.
-1 -2 FIGURE 3. Figure for Problem 6. 6. (4 pts) Consider the double integral V2 /2-y² + = (x2 + y) dx dy + + y) do dy. 2-y2 (a) Sketch the region of integration R in Figure 3. (b) By completing the limits and integrand, set up (without evaluating)...
I lost in this I need help please thank you
13) [6;10] Given F(x, y, z)=(-2yz, y, 3x), and C is the curve of intersection of z = 3x² +3y2 and z=3. Sketch a representative drawing. Assume C has counterclockwise orientation when viewed from above. (a) SET UP the line integral (F. dr as a line integral with a parameter t. Your final integral should be a с single integral in terms of t only, including the bounds of integration....
6. (4 pts) Consider the
double
integral∫R(x2+y)dA=∫10∫y−y(x2+y)dxdy+∫√21∫√2−y2−√2−y2(x2+y)dxdy.(a)
Sketch the region of integration R in Figure 3.(b) By completing
the limits and integrand, set up (without evaluating) the integral
in polar coordinates.∫R(x2+y)dA=∫∫drdθ.7. (5 pts) By completing the
limits and integrand, set up (without evaluating) an iterated
inte-gral which represents the volume of the ice cream cone bounded
by the cone z=√x2+y2andthe hemisphere z=√8−x2−y2using(a) Cartesian
coordinates.volume =∫∫∫dz dxdy.(b) polar coordinates.volume
=∫∫drdθ.
-1 -2 FIGURE 3. Figure for Problem 6. 6. (4 pts)...
6. (4 pts) Consider the double
integral∫R(x2+y)dA=∫10∫y−y(x2+y)dxdy+∫√21∫√2−y2−√2−y2(x2+y)dxdy.(a)
Sketch the region of integration R in Figure 3.(b) By completing
the limits and integrand, set up (without evaluating) the integral
in polar coordinates.
2 1 2 X -2 FIGURE 3. Figure for Problem 6. 6. (4 pts) Consider the double integral V2 2-y2 (2? + y) dA= (32 + y) dx dy + (x2 + y) dx dy. 2-y? (a) ketch the region of integration R in Figure 3. (b) By completing...