the ionic product of water

Cards (29)

  • the definitions of acids and bases state that an acid is a proton donor and a base is a proton acceptor
  • acid
    proton donor
  • base
    proton acceptor
  • when an acid donates a proton, the species that is left is called a conjugate base
  • when a base accepts a proton the species that is left is called a conjugate acid
  • acid donates proton
    conjugate base
  • base accepts proton
    conjugate acid
  • H+ = H3O+
  • water dissociates very slightly according to the the equation
    H2O (L) + H2O (L) -><- H3O+ (aq) + OH- (aq)
  • in pure water the concentrations of hydroxide and hydronium ions are equal and the pH is 7 at 25 degrees
  • water can be called amphoteric as IT can behave as either an acid or as a base
  • in water and aqueous solutions, there's an equilibrium between the water molecules and the hydronium and hydroxide ions
  • water acts as both a proton donor and acceptor to make a conjugate base and conjugate acid
  • the dissociation constant for the ionisation of water can be written as
    H2O (acid) + H2O (base) -><- H3O+ (conjugate acid) + OH- (conjugate base)
  • the equilibrium constant for the ionisation of water is known as the ionic product of water
  • the ionic product of water is represented by Kw
  • Kw = [H3O+][OH-]
  • the reactants aren't included in Kw equation because water is a pure liquid and has a value of 1
  • Kw is temperature dependant and the value is approx
    1 X 10-14 at 25 degrees
  • because the Kw reaction is endothermic, an increase in temperature moves the equilibrium to the right, while a decrease moves it to the left
  • the pH scale gives a measure of the concentration of hydrogen ions in an aqueous solution
  • [H+]>[OH-]
    acidic
  • [H+]<[OH-]
    alkaline
  • [H+]=[OH-]
    neutral
  • the greater the [H3O+] ion concentration, the lower the pH
  • the concentrations of these ions are 0.000000101 in units of mol l-1
    which is 1.01 X 10-7 mol l-1 in scientific notation
  • the relationship between pH and the hydrogen ion concentration is given by the equation
    pH = -log[H3O+] and [H3O+]=10-pH
  • the pH scale is logarithmic, which means any change in pH unit requires a factor of 10 change in the hydrogen ion concentration
  • if the concentration of one ion is known the other can be found by
    Kw or pH+pOH=14