If the coefficient of x^3 and x^4 in expansion of (1+ax+bx^2)(1-2x)^18 in powers of x are both zero

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If the coefficients of x^3 and x^4 in the expansion of (1+a x+b x^2)(1-2 x)^18 in powers of x are... If the coefficients of x^3 and x^4 in the expansion of (1+a x+b x^2)(1-2 x)^18 in powers of x are...
If the coefficients of `x^(3)` and `x^(4)` in the expansion of `(1 + ax + bx^(2)) (1 - 2x)^(18)`, If the coefficients of `x^(3)` and `x^(4)` in the expansion of `(1 + ax + bx^(2)) (1 - 2x)^(18)`,
If the coefficients of x^3 and x^4 in the expansion of (1+ax+bx^2 ) (1-2x)^18 in powers of x If the coefficients of x^3 and x^4 in the expansion of (1+ax+bx^2 ) (1-2x)^18 in powers of x
the coefficients of `x^3` and `x^4` in the expansion of `(1+ax+bx^2)(1-2x)^18` the coefficients of `x^3` and `x^4` in the expansion of `(1+ax+bx^2)(1-2x)^18`
If the coefficients of x^(2) and x^(3)are both zero, in the expansion of the expression (1 + ax ... If the coefficients of x^(2) and x^(3)are both zero, in the expansion of the expression (1 + ax ...
Binomial Theorem Expansion, Pascal Binomial Theorem Expansion, Pascal's Triangle, Finding Terms & Coefficients, Combinations, Algebra 2
If the coefficients of x2 and x3 are both zero, in (1 + ax + bx^2 )(1 – 3x)^15 If the coefficients of x2 and x3 are both zero, in (1 + ax + bx^2 )(1 – 3x)^15
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