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sphere with radius 1 centered at the origin. The sphere is tr Given is a 3 0 0 =10 2 0O 0 0 1 O) What is the first poin...
sphere with radius 1 centered at the origin. The sphere is tr Given is a 3 0 0 =10 2 0O 0 0 1 O) What is the first point of intersection of the ray p(t) 2/ |M with the transformed sphere? Select one: The intersection point is p(to) where to=2-v3 o b.The intersection point is p(to) where to=2-v5x a c. None of the others The intersection point is p(to) where to=2 o. The intersection point is p(to) where to=1...
(1 point) Let C be a semicircle of radius r> 0 centered at the origin. Let P be a point on the x-axis whose coordinates are P= (r + rt, 0) where t> 0. Let L be a line through P which is tangent to the semicircle. Let A denote the triangular region between the circle and the line and above the x-axis (see figure.) (Click on image for a larger view) MON Find the exact area of A in...
Divergence Theorem: Problem 4 Previous Problem Problem List Next Problenm (1 point) Evaluate JM F dS where F (3ay2,3a^y, z3) and M is the surface of the sphere of radius 2 centered at the origin.
Divergence Theorem: Problem 4 Previous Problem Problem List Next Problenm (1 point) Evaluate JM F dS where F (3ay2,3a^y, z3) and M is the surface of the sphere of radius 2 centered at the origin.
(1 point) A body of mass 10 kg moves in the xy-plane in a counterclockwise circular path of radius 3 meters centered at the origin, making one revolution every 11 seconds. At the time t 0, the body is at the rightmost point of the circle. A. Compute the centripetal force acting on the body at time t. B. Compute the magnitude of that force. HINT. Start with finding the angular velocity o [rad/s] of the body (the rate of...
Complex Analysis
1. Let γ is a positively oriented circle centered at the origin with radius r r > 0 ecos(e2) +21)9 (a) For r £ {1,2}, compute the integral .Дег+1)(2+2)3 d (b) For r and 2, find the principal value of that integral, if it exists.
1. Let γ is a positively oriented circle centered at the origin with radius r r > 0 ecos(e2) +21)9 (a) For r £ {1,2}, compute the integral .Дег+1)(2+2)3 d (b) For r...
GIVEN: Ω isthe portion of the surface of the sphere centered at the origin of radius 3 above 1.2 1(xy, z) the plane, z-2: Ω: the field F = (x, x,x). a) FIND the flux of VrF through Ω in the given direction: n has positive 2-component. HINT: (radius a)on Q:(spherical coordinates) b) Parameterize the path,c-a2, (r,g,z)asin g dode with orientation to agree with the given n for Ω ANS: (a) 5 c) With positive orientation,an -e DETERMINE: F.ds ANS:...
Use a spherical coordinate integral to find the volume of the given solid. sphere 0-1 and the cardioid of revolution o 5+ 2 cos p 21) the solid between the sphere o1 and the card
Use a spherical coordinate integral to find the volume of the given solid. sphere 0-1 and the cardioid of revolution o 5+ 2 cos p 21) the solid between the sphere o1 and the card
matLab Calc 3 plot vector
Exercise 1 Use MATLAB to plot 2 vectors, a blue vector connecting the points P=(1,-3,5 ) and Q=(3,2,6 ) and an equivalent red vector which has as its initial point the origin, (0,0,0) a.) What commands define the points p and q? Select exactly one of the choices. р.[326];q-1-35); p-I1 -3 51iq (3 2 61 p-[5 -3 11iq [3 2 6] not listed b.) One or more of the following commands will plot the blue...
i need help with these two please.
on the first one i have gotten to 2x^3+6x^2+5x+5=0 but do not
know how to factor or where to go next.
thank you
this is as far as I got on the first
2 3 4 5 Find the point on the graph of the function f(x)(x + 1) that is closest to the point (-5,1). Round all numerical values in your an four decimal places (-2.3918,1.937) (3.3811,1.937) (2.3918,1.937) o (-1.937,3.3811) (-33811,2.3918) Question...
This is the sequence 1,3,6,10,15 the pattern is addin 1 more than last time but what is the name for this patternThese are called the triangular numbers The sequence is 1 3=1+2 6=1+2+3 10=1+2+3+4 15=1+2+3+4+5 You can also observe this pattern x _________ x xx __________ x xx xxx __________ x xx xxx xxxx to see why they're called triangular numbers. I think the Pythagoreans (around 700 B.C.E.) were the ones who gave them this name. I do know the...