The substituion `y=z^(alpha)` transforms the differential equation `(x
Simplify 3Xy2 4Xy 2Xy 3. (3xy2) (4xy) (2xy)^3 = (3xy²) (4xy) (8x³y³) we can now multiply everything and result to. Web 4.3 canceling out x as it appears on both sides of the fraction line equation at the end of step 4 :
It is done as follows: Step 2 :pulling out like terms : 2.1 pull out like factors : Web 3 (4x2y3+2x2)+4 (2x2+3x2y3) final result : Web first, you need to simplify the term with an exponent. 3y 2 y ((——— • 2) • x) • — 4 9 Web 4.3 canceling out x as it appears on both sides of the fraction line equation at the end of step 4 : Changes made to your input should not affect the solution: 3x2(2xy)+3x2(−3xy2)+3x2 (4x2y3) 3 x 2 ( 2 x. 2x2 • (12y3 + 7) reformatting the input :
3x2(2xy)+3x2(−3xy2)+3x2 (4x2y3) 3 x 2 ( 2 x. 3y 2 y ((——— • 2) • x) • — 4 9 Web first, you need to simplify the term with an exponent. Web 3 (4x2y3+2x2)+4 (2x2+3x2y3) final result : Changes made to your input should not affect the solution: (3xy2) (4xy) (2xy)^3 = (3xy²) (4xy) (8x³y³) we can now multiply everything and result to. 2x2 • (12y3 + 7) reformatting the input : It is done as follows: Web 4.3 canceling out x as it appears on both sides of the fraction line equation at the end of step 4 : Step 2 :pulling out like terms : 3x2(2xy)+3x2(−3xy2)+3x2 (4x2y3) 3 x 2 ( 2 x.
