EQUAÇÃO EXPONENCIAL: 27^(x-3) = 81^(2x-4)
Contoh Soal Eksponensial | Matematika SMA
Resolver la ecuación exponencial 3^(2x - 1) = 81
対数の方程式と不等式
3^x = 81 指数方程式を解く
persamaan eksponensial kelas 10
If ` (9^n xx 3^5 xx 27^3)/(3 xx (81)^4) = 27`, then n equals
Himpunan penyelesaian dari (1/(27^2x))^(1/3) > (9^x^3)/(81^(3-x) adalah
3^(-x) = 1/81 を使用した指数方程式の例の解き方を学習する
Find the sum of the series {3+ 9/2! + 27/3! + 81/4! + …}. Use Maclaurin series table
3^x=81 || Solve the exponential equation 3^x=81
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(2/3)^x × (3/2)^2x = 81/16, then x = ? ...|| RD SHARMA QUESTION CLASS 9 ||
高い指数番号 I の値を簡単に見つけます。
SOLVING LOGARITHMIC EQUATIONS || FINDING THE VALUE OF X
両辺の対数をとり、値を近似して指数方程式を解きます。
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The remainder obtained when the polynomial x^4-3x^3+9x^2-27x+81 is divided by (x-3) is
Simplify [(25)^5/2×(81)^1/4] / [(125)^2/3×(27)^2/3×(8)^4/3] #exponents
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