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0 Question 2 a 0/10 pts '0 100 8 9 (D Details Find the volume of a right circular cone with height 15 and base
0 Question 2 a 0/10 pts '0 100 8 9 (D Details Find the volume of a right circular cone with height 15 and base radius5 using integration. V = 0 Question 3 a 0/10 pts '0 100 8 9 G) Details A volume is described as follows: 1. the base is the region bounded by y = eg'gr, y = 3.9132 + 0.4 and a: = 1; 2. every cross section perpendicular to the x-axis is a square. Find the volume of this object. volume = Question Help: > Video 0 Question 4 a 0/10 pts '0 100 :3 9 (D Details A volume is described as follows: 1. the base is the region bounded by m 2 y2 + 4y + 167 and :1: : yz 303; + 227; 2. every cross section perpendicular to the y-axis is a semi-circle. Find the volume of this object. volume = Question Help: l3 Video 0 Question 5 l3 0/10 pts '0 100 8 9 G Details Find the volume of the solid obtained by rotating the region bounded by y = 2022, :c = 1, and y = 0, about the z-axis. V= Question Help: E! Video 0 Question 6 13 0/10 pts '0 100 8 9 (D Details Find the volume of the solid obtained by rotating the region bounded by y = $2 , y = 0, and ac = 2, about the y-axis. V: Question Help: > Video 0 Question 7 13 0/10 pts '0 100 r." 9 G) Details As a hardworking student, plagued by too much homework, you spend all night doing math homework. By 6am, you imagine yourself to be a region bounded by y:4:v2 12:0 z=3 y:0 As you grow more and more tired, the world begins to spin around you. However, according to Newton, there is no difference between the world spinning around you, and you spinning around the world. Unfortunately, you are so tired that you think the world is the x-axis. What is the volume of the solid you (the region) create by spinning about the x-axis? 0 Question 8 Ci" 0/10 pts '0 100 3 9 Details Find the volume formed by rotating about the y-axis the region enclosed by: z: 11yandy3:zwithy20 0 Question 9 13 0/10 pts '0 100 8 9 (D Details A ball of radius 14 has a round hole of radius 7 drilled through its center Find the volume of the resulting solid. Question Help: > Video
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