Using the Adams-Bashforth method from the previous problem, and using the values $y _ { 0 } = 1 , y _ { 1 } = 1.1052 , y _ { 2 } = 1.2214 , y _ { 3 } = 1.3499$ the solution $y ^ { \prime } = y , y ( 0 ) = 1$ for $y _ { n + 1 } ^ { * } = y ( 0.4 )$ with $h = 0.1$ is
A) 1.4978
B) 1.5003
C) 1.4919
D) 1.4967
E) none of the above

Question

Quizplus · Accepted Answer

The Answer of Using the Adams-Bashforth method from the previous problem, and using the values $y _ { 0 } = 1 , y _ { 1 } = 1.1052 , y _ { 2 } = 1.2214 , y _ { 3 } = 1.3499$ the solution $y ^ { \prime } = y , y ( 0 ) = 1$ for $y _ { n + 1 } ^ { * } = y ( 0.4 )$ with $h = 0.1$ is
A) 1.4978
B) 1.5003
C) 1.4919
D) 1.4967
E) none of the above

Using the Adams-Bashforth Method from the Previous Problem, and Using y0=1,y1=1.1052,y2=1.2214,y3=1.3499y _ { 0 } = 1 , y _ { 1 } = 1.1052 , y _ { 2 } = 1.2214 , y _ { 3 } = 1.3499y0​=1,y1​=1.1052,y2​=1.2214,y3​=1.3499

Using the Adams-Bashforth Method from the Previous Problem, and Using $y _ { 0 } = 1 , y _ { 1 } = 1.1052 , y _ { 2 } = 1.2214 , y _ { 3 } = 1.3499$