1) The continuity equation (a constant density volumetric or mass balance at steady state) states that, for all diameters:
viAi = R where R is the volumetric flow rate. and Ai is the cross-sectional area of flow channel i.
For the bag vIVB = R/AIVB with AIVB = πdIVB2/4 (I use this formula in order to avoid using r when given d which is nearly always the given because it's measurable). I assume the area should be 50 cm2. The units mesh in the equation because ml = cm3
v = (200 cm3/hr)/(50 cm2) = 4 cm/hr
2) This time you have to solve for A, then use the equation. For the units to mesh, you need to use d = 2.6 cm.
3) Apply Bernoulli's equation:
PIVB + ρSgh + (1/2)ρSvIVB2 = PC + (1/2)ρSvC2
In order for this to mesh unit-wise, everything needs to be in MKS system:
PIVB = 101,300 Pascals (atmospheric pressure)
PC = 109,000 Pascals
vs are known from above but you must multiply cm/hour by (1 m/100cm)(1hr/3600s)
g = 9.8 m/s2
ρ = 1020 kg/m3
You can now solve for h in meters. (The velocity change will not contribute much - the only reason I include them is because of questions 1 and 2)
**Ignoring the v change allows the equation h = (PC - PIVB)/ρg which is a lot easier.
Please consider a tutor. Take care.