Use Euler's method with step size 0.25 to estimate $y ( 1 )$ , where $y ( x )$ is the solution of the initial-value problem. Round your answer to four decimal places. $y ^ { \prime } = 6 x + y ^ { 2 } , \quad y ( 0 ) = 0$
A) $y ( 1 ) = 3.6216$
B) $y ( 1 ) = 5.1216$
C) $y ( 1 ) = 4.1216$.
D) $y ( 1 ) = 2.6216$
E) $y ( 1 ) = 4.1216$

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The Answer of Use Euler's method with step size 0.25 to estimate $y ( 1 )$ , where $y ( x )$ is the solution of the initial-value problem. Round your answer to four decimal places. $y ^ { \prime } = 6 x + y ^ { 2 } , \quad y ( 0 ) = 0$
A) $y ( 1 ) = 3.6216$
B) $y ( 1 ) = 5.1216$
C) $y ( 1 ) = 4.1216$.
D) $y ( 1 ) = 2.6216$
E) $y ( 1 ) = 4.1216$

Use Euler's Method with Step Size 0 y(1)y ( 1 )y(1)

Use Euler's Method with Step Size 0 $y ( 1 )$