Solutions 2

Cards (40)

  • What does the rate of dissolution depend on?
    Agitation, particle size, viscosity, pH, temperature
  • What is the Intrinsic Dissolution Rate (IDR)?
    Measure of dissolution independent of variables
  • What conditions are kept constant to measure IDR?
    Surface area, agitation, pH, ionic strength
  • What does the equation for IDR represent?
    Rate of mass transfer per area of dissolving surface
  • How can the IDR equation be simplified?
    By introducing the intrinsic dissolution rate constant, k
  • What are the units of the intrinsic dissolution rate constant, k?
    cm/s
  • How do you calculate the intrinsic dissolution rate constant, k?
    Using the formula with mass, time, and area
  • What indicates that sink conditions apply in Example 1?
    Concentration is less than 10% of saturated solubility
  • What is the intrinsic dissolution rate constant, k, in Example 1?
    2.38 x 10<sup>-4</sup> cm/s
  • How do you calculate the diffusion coefficient in Example 1?
    By multiplying k by the boundary layer thickness
  • What is the diffusion coefficient in Example 1?
    1.19 x 10<sup>-6</sup> cm<sup>2</sup>/s
  • What is the total surface area of the granules in Example 2?
    0.14 m<sup>2</sup>
  • What indicates that sink conditions apply in Example 2?
    Concentration is less than 10% of saturated solubility
  • What is the diffusion coefficient in Example 2?
    2.23 x 10<sup>-7</sup> cm<sup>2</sup>/s
  • Why measure the Intrinsic Dissolution Rate (IDR)?
    • To depict the dissolution rate of a drug
    • To screen drug candidates and understand solution behavior
    • To determine batch-to-batch chemical equivalency
  • What does the Noyes-Whitney equation assume?
    Constant surface area during dissolution
  • What is the Hixson-Crowell Cube Root Law based on?
    Uniformly-sized particles and cube root of weight
  • What does the plot of cube root mass undissolved against time yield?
    A linear plot with intercept and gradient
  • What is the cube root dissolution rate constant, k, in Example 3?
    0.0158 g<sup>1/3</sup> min<sup>-1</sup>
  • What is the intrinsic dissolution rate (IDR)?
    Measure of dissolution independent of variables
  • What should the cube of the intercept equal in Example 3?
    Approximately 0.5 g
  • What is the significance of the intercept in Example 3?
    • Represents the initial mass (M<sub>0</sub>)
    • Should be approximately equal to the initial mass
  • What factors affect the rate of dissolution?
    Agitation, particle size, viscosity, pH, temperature
  • What conditions must be constant to measure IDR?
    Surface area, agitation, pH, ionic strength
  • What does the equation for IDR represent?
    Rate of mass transfer per area of dissolving surface
  • What is the unit of the intrinsic dissolution rate constant, k?
    cm/s
  • How do you calculate the intrinsic dissolution rate constant, k?
    Using the modified equation with known values
  • What indicates that sink conditions apply in a dissolution test?
    C is less than 10% of Cs
  • What is the intrinsic dissolution rate constant, k, for the given example?
    k = 2.38×104 cm s12.38 \times 10^{-4} \text{ cm s}^{-1}
  • How do you calculate the diffusion coefficient, D?
    D = k x h
  • What is the diffusion coefficient for the given example?
    D = 1.19×106 cm2 s11.19 \times 10^{-6} \text{ cm}^2 \text{ s}^{-1}
  • What is the total surface area of the granules in Example 2?
    A = 0.14 m20.14 \text{ m}^2
  • What is the intrinsic dissolution rate constant for Example 2?
    k = 2.23×105 cm s12.23 \times 10^{-5} \text{ cm s}^{-1}
  • How do you determine if sink conditions apply in Example 2?
    C is less than 10% of Cs
  • What is the Hixson-Crowell Cube Root Law used for?
    To describe dissolution with changing surface area
  • What does the Hixson-Crowell Cube Root Law assume about drug particles?
    Particles are uniformly sized
  • What does the plot of cube root mass undissolved against time yield?
    A linear plot
  • What is the cube root dissolution rate constant, k, in Example 3?
    k = 0.0158 g1/3 min10.0158 \text{ g}^{1/3} \text{ min}^{-1}
  • How is the intercept of the plot related to the initial mass?
    It gives the value of M0
  • What should the cube of the intercept approximate in Example 3?
    Approximately 0.5 g