The mathematical relation
between turbidity output in millivolt (mV) and nephelometric turbidity units (NTU) was performed using a solution of polymers (polymer bead calibration solutions).
In order to have a suitable mathematical relation
for temperature drop in terms of depth of cross section, a third-degree polynomial is the most suitable choice after testing different curve fittings.
It is expected that this deep mathematical relation
will be explained by an appropriate string theory construction; I argue that the 2d SCFT under consideration can be expected to play a role in the proof.
The following mathematical relation
corresponds to the work of the upper limb:
Finally, the main factors were identified that have mathematical relation
with incorporating long-term debt in the capital structure of the manufacturing and service sectors.
The transformation sector has been a key element in the economic development of the country, so finding a mathematical relation
between the country and capital structure of national companies, as do the authors of "Capital Structure of the Transformation Sector in Mexico: A Panel Data Model," becomes a key issue in understanding the competitiveness capabilities of the industries.
i6) of running gear mechanism allow to derive mathematical relation
for junction nondisclosure between the mounting of piston mechanism and swash plate surface, in other words, condition of nonoverturning the mounting part of piston mechanism:
London, December 17 ( ANI ): A US scientist has finally proved an unproven mathematical relation
- discussed by Srinivasa Ramanujan with his mentor in one of his last letters - which could help unlock the mysteries of the black hole.
The pupil's comprehension of mathematical relation
as expressed through the words and symbols with in a problem.
Freudenthal (1973) proposed the idea of realistic mathematics and indicated that mathematical education should be based on cognitive development in children, and treat realistic situations in their lives as a core allowing children the ability to apply mathematical knowledge through the activities of life and recognize the mathematical relation
and laws from experience to further internalize the concept.
Leonhard Euler (1707-1783) discovered a mathematical relation
between the number of edges (E), the number of faces (F) and the number of vertices (V) for any solid polyhedron.
In order to determine the average household trip production rate for each category, the following mathematical relation
has been used (Stopher and McDonald 1983; Ortuzar and Willumsen 2001):