1. Differential Equations: Linear ODE - Integrating Factor - dy/dx- y=11/8 e^(-x/3)

    Differential Equations: Linear ODE - Integrating Factor - dy/dx- y=11/8 e^(-x/3)

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  2. Calculus Help: Separable Differential Equations - (1+y^2 )dx+(1+x^2 )dy=0

    Calculus Help: Separable Differential Equations - (1+y^2 )dx+(1+x^2 )dy=0

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  3. Calculus Help: Separable Differential Equations: (1-x) y^'=y^2 - Basic Integration - High School

    Calculus Help: Separable Differential Equations: (1-x) y^'=y^2 - Basic Integration - High School

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  4. Calculus Help: Separable Differential Equation - e^x y dy/dx=e^(-y)+e^(-2x-y)

    Calculus Help: Separable Differential Equation - e^x y dy/dx=e^(-y)+e^(-2x-y)

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  5. Calculus Help: Differential Equations - dy/dx-tany/(1+x)=(1+x) e^x secy - Techniques

    Calculus Help: Differential Equations - dy/dx-tany/(1+x)=(1+x) e^x secy - Techniques

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  6. Calculus Help: Differential Equation - y''+9y=0 ,y(0)=1,y' (0)=-2 - Complementary Solutions

    Calculus Help: Differential Equation - y''+9y=0 ,y(0)=1,y' (0)=-2 - Complementary Solutions

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  7. Calculus Help: Differential Equations - x^2 y' = 4x^2+7xy+2y^2 - Homogeneous - Techniques

    Calculus Help: Differential Equations - x^2 y' = 4x^2+7xy+2y^2 - Homogeneous - Techniques

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  8. Calculus Help: Homogeneous Differential Equation - dy/dx=(2xy+3y^2)/(x^2+2xy) - Techniques

    Calculus Help: Homogeneous Differential Equation - dy/dx=(2xy+3y^2)/(x^2+2xy) - Techniques

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  9. Calculus Help: Differential Equations - dy/dx=(3x+2y)/(3x+2y+2) ,y(-1)=-1 - Reduction Variable

    Calculus Help: Differential Equations - dy/dx=(3x+2y)/(3x+2y+2) ,y(-1)=-1 - Reduction Variable

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  10. Calculus: Bernoulli's Equation: 2x^3 y' = y(y^2+3x^2) - Differential Equations - High School Math

    Calculus: Bernoulli's Equation: 2x^3 y' = y(y^2+3x^2) - Differential Equations - High School Math

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  11. Calculus Help: Exact Differential Equation - (2xy-y)dx+(x^2+x)dy=0 - Transform into exact equation

    Calculus Help: Exact Differential Equation - (2xy-y)dx+(x^2+x)dy=0 - Transform into exact equation

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  12. Calculus Help: Homogeneous - Differential Equations - ( x-y lny+y lnx) dx+x( lny-lnx )dy=0

    Calculus Help: Homogeneous - Differential Equations - ( x-y lny+y lnx) dx+x( lny-lnx )dy=0

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  13. Calculus Help: Homogeneous Differential Equations: (x-4y)dx+(x+2y)dy=0,y=1,x=1

    Calculus Help: Homogeneous Differential Equations: (x-4y)dx+(x+2y)dy=0,y=1,x=1

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  14. Calculus Help: Differential Equations - (x+1) dy/dx+y=lnx,y(1)=10 - Techniques - Integrating Factor

    Calculus Help: Differential Equations - (x+1) dy/dx+y=lnx,y(1)=10 - Techniques - Integrating Factor

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  15. Calculus Help: Separable Differential Equations: √(4+x^2 ) y^'-xy^2=0 ,y(0)=-1/4

    Calculus Help: Separable Differential Equations: √(4+x^2 ) y^'-xy^2=0 ,y(0)=-1/4

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  16. Calculus Help: Differential Equations - Homogeneous - x y^4 dy+(5x^5-2y^5 ) dx=0

    Calculus Help: Differential Equations - Homogeneous - x y^4 dy+(5x^5-2y^5 ) dx=0

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  17. Calculus Help: Differential Equations - Homogeneous - y'=(y+2√xy)/x ,x>0,y(1)=1

    Calculus Help: Differential Equations - Homogeneous - y'=(y+2√xy)/x ,x>0,y(1)=1

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  18. Calculus Help: Differential Equations - (6y^3-xy-y)dx+2x dy=0 Bernoulli' s Equation

    Calculus Help: Differential Equations - (6y^3-xy-y)dx+2x dy=0 Bernoulli' s Equation

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  19. Calculus Help: Linear ODE - Differential Equations: y'+2 sin⁡(2x) y=2 sin⁡(2x) ,y(π/2)=3

    Calculus Help: Linear ODE - Differential Equations: y'+2 sin⁡(2x) y=2 sin⁡(2x) ,y(π/2)=3

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  20. Calculus Help: Exact - Differential Equations - (3x^2+6xy^2 ) dx+(6x^2 y+4y^3 ) dy=0

    Calculus Help: Exact - Differential Equations - (3x^2+6xy^2 ) dx+(6x^2 y+4y^3 ) dy=0

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  22. Calculus Help: Separable Differential Equations - y^2 (y^2+1)dx+x (y^2-1) dy=0

    Calculus Help: Separable Differential Equations - y^2 (y^2+1)dx+x (y^2-1) dy=0

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  24. Calculus Help: Separable Differential Equations - dy/dx=(y^2-1)/(x^2-1) ,y(2)=2 - Techniques

    Calculus Help: Separable Differential Equations - dy/dx=(y^2-1)/(x^2-1) ,y(2)=2 - Techniques

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