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  1. 3 days ago · Dimension of surface tension$ = \dfrac{{\left[ {ML{T^{ - 2}}} \right]}}{{\left[ L \right]}} = \left[ {M{T^{ - 2}}} \right]$ Stress is the force per unit area so it has the same dimension as pressure. From here, we can see that the dimension of momentum and impulse is equal.

  2. 5 days ago · Tension: Concept, Definition, Formula, Unit, Properties And Examples! Tension- Concept And Understanding: Tension is a type of contact force. It is defined as the reaction force present between...

  3. 4 days ago · In this study, an artificial neural network (ANN) model was developed based on molecular descriptors to predict the surface tension of liquids. A dataset containing various features was constructed by collecting experimental data from 25 different fluids and extracting molecular structural descriptors. Feature selection was performed using the forward search wrapper method based on Random Forest, identifying 7 significant features (Temperature, MinAbsEStateIndex, LabuteASA, MolMR, Chi1v, qed ...

  4. 3 days ago · Hint: Formula for power is work done divided by time, while for surface tension is Force divided by length and for Planck's constant is energy divided by frequency, we have to break each and every conventional formula into their dimensional form and then compare them to get the outcome. Complete step by step answer:

  5. 3 days ago · The steps for deriving the surface integral of a scalar field are: Parameterization of the Surface: Define the surface S using a parameterization r (u,v) Compute the Differential Area Element: Find the tangent vectors ru and rv to the surface and compute the cross product to obtain the normal vector N = ru × rv.

  6. 4 days ago · Let dimensional formula for surface tension is $\left[ {M{T^{ - 2}}} \right]$ Dyne/cm is the CGS system of unit and in SI units N/m Given: $72dyne/cm = \_\_\_N/m$ when it is multiplied by 1000. We have, ${n_1}{u_1} = {n_2}{u_2}$ Where ${n_1}$, ${n_2}$ represents numerical values and ${u_1}$, ${u_2}$ and represents units.

  7. 4 days ago · The surface tension values of mold flux B were higher than that of mold flux A. Consequently, the difference in the densities can be attributed to the difference in the surface tensions of the molten mold fluxes. The surface tension values of the molten mold fluxes A and B were 434.8 ± 2 and 549.0 ± 5.3 mN m −1 at 1573 K.