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Functiónes Exponencial 10th Class
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Functiónes Exponencial 10th Class

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Questions and Answers

Qual es le valore de $e^{0.5}$?

  • 0.9802
  • 0.9608
  • 0.9512 (correct)
  • 0.9704
  • Qual es le valore de $e^{1}$?

    2.7183

    Le valore de $e^{0.1}$ es plus grande que 1.

    False

    Le valore de $e^{2}$ es __________.

    <p>0.13534</p> Signup and view all the answers

    Qual es le valore de $e^{0}$?

    <p>1.0000</p> Signup and view all the answers

    Qual es le valore de $e^{10}$?

    <p>0.000045</p> Signup and view all the answers

    Study Notes

    Functciones Exponential

    • Valore de $e^\lambda$ diminui quand $\lambda$ es in le intervallo $0 < \lambda < 1$.
    • Quando $\lambda$ es 0, $e^\lambda$ es sempre 1.0000.
    • $e^\lambda$ rapidemente decresce con valores de $\lambda$ incrementante:
      • Des del $0.1$ ($0.9900$) hasta $0.9$ ($0.9139$), $e^\lambda$ continua a diminuir.
    • A 1, $e^1$ es $0.8958$, indicate un significant decremento.
    • Continua a decrescer a $2$ ($0.8869$), $3$ ($0.8781$), e $4$ ($0.8694$).

    Comportamento de $e^\lambda$

    • Le funtion $e^\lambda$ continua a decrescer cun valores plus alte de $\lambda$:
      • A $\lambda = 10$, $e^{10}$ resulta in $0.8187$, e in $0.1$ es $0.8106$.
    • Qualitas de $e^\lambda$ se stabilisa sub $0.5$, con valores successive continuando a diminuer.

    Notas Additionale

    • Existe un maximo decremento de $e^\lambda$ quando $\lambda$ es plus grande, ulteriore sub $0.1$ e descendente.
    • In le range $0 < \lambda < 10$, $e^\lambda$ denota valores significantemente inferiores quando $\lambda$ incrementa.
    • Resultatos in $10$ resultante in valores minime primarimente a valores contingentemente negative, pro exemplo, a $10$, valores deveni $0.4584$.

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    Description

    In this quiz, students will explore values of the exponential function for different lambda values between 0 and 1. The data table provides crucial insights into the behavior of the function as lambda varies. Test your understanding and ability to work with exponential functions!

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