
    Given the total number of delivery vehicles in a fleet, determine if they can be efficiently distributed across delivery zones where each zone must be assigned a non-zero power-of-2 number of vehicles (1, 2, 4, 8, etc.) for optimal coverage. For example, a fleet of 7 vehicles can be split across zones as 4+2+1 vehicles, while a fleet of 14 vehicles cannot be distributed following this power-of-2 requirement.
    

    
def is_Sum_Of_Powers_Of_Two(n):
    """
    Given the total number of delivery vehicles in a fleet, determine if they can be efficiently distributed across delivery zones where each zone must be assigned a non-zero power-of-2 number of vehicles (1, 2, 4, 8, etc.) for optimal coverage. For example, a fleet of 7 vehicles can be split across zones as 4+2+1 vehicles, while a fleet of 14 vehicles cannot be distributed following this power-of-2 requirement.
    

    """
def is_Sum_Of_Powers_Of_Two(n):
    """
    Given the total number of delivery vehicles in a fleet, determine if they can be efficiently distributed across delivery zones where each zone must be assigned a non-zero power-of-2 number of vehicles (1, 2, 4, 8, etc.) for optimal coverage. For example, a fleet of 7 vehicles can be split across zones as 4+2+1 vehicles, while a fleet of 14 vehicles cannot be distributed following this power-of-2 requirement.
    

    """
    if n % 2 == 1:
        return False
    else:
        return True