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- Equation:
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Equation 8*cos(x)+sin(7*x)-16*x=x^3+8
- Equation (x-9)(x-a)=x^2-4ax+b
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Equation tgx=0
- Equation а^-12×(-4а^7)^2
- Express {x} in terms of y where:
- 15*x-15*y=16
- 9*x+18*y=6
- (x^2+y^2-1)^3+x^2*y^3=0
- -1*x-19*y=-10
- Derivative of:
- 8*cos(x)+sin(7*x)-16*x
- Integral of d{x}:
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x^3+8
- Graphing y =:
- x^3+8
- Canonical form:
- x^3+8
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Identical expressions
- eight *cos(x)+sin(seven *x)- sixteen *x=x^ three + eight
- 8 multiply by co sinus of e of (x) plus sinus of (7 multiply by x) minus 16 multiply by x equally x cubed plus 8
- eight multiply by co sinus of e of (x) plus sinus of (seven multiply by x) minus sixteen multiply by x equally x to the power of three plus eight
- 8*cos(x)+sin(7*x)-16*x=x3+8
- 8*cosx+sin7*x-16*x=x3+8
- 8*cos(x)+sin(7*x)-16*x=x³+8
- 8*cos(x)+sin(7*x)-16*x=x to the power of 3+8
- 8cos(x)+sin(7x)-16x=x^3+8
- 8cos(x)+sin(7x)-16x=x3+8
- 8cosx+sin7x-16x=x3+8
- 8cosx+sin7x-16x=x^3+8
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Similar expressions
- 8*cos(x)+sin(7*x)+16*x=x^3+8
- 8*cos(x)-sin(7*x)-16*x=x^3+8
- 8*cos(x)+sin(7*x)-16*x=x^3-8
- 8*cosx+sin(7*x)-16*x=x^3+8
8*cos(x)+sin(7*x)-16*x=x^3+8 equation
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The solution
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3 8*cos(x) + sin(7*x) - 16*x = x + 8
$$- 16 x + \sin{\left(7 x \right)} + 8 \cos{\left(x \right)} = x^{3} + 8$$
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