Adjectives for Equations

Adjectives For Equations

Discover the most popular adjectives for describing equations, complete with example sentences to guide your usage.

Updated on March 16, 2024

Understanding the subtle distinctions brought by different adjectives when used with the noun 'equations' is crucial for any mathematics student or professional. Whether an equation is described as 'differential,' 'linear,' 'simultaneous,' 'following,' 'partial,' or 'nonlinear,' each adjective unravels a new layer of complexity and nuance. For instance, a 'linear equation' suggests a direct proportionality and simpler relationships, whereas a 'nonlinear equation' implies more complexity, often requiring sophisticated methods to solve. 'Simultaneous equations' denote more than one equation being dealt with together, introducing the challenge of finding a solution that satisfies all at once. Dive deeper into the fascinating world of equations with our comprehensive list of adjectives that highlight their distinct characteristics and complexities.
differentialThe complex differential equations can be solved using the Laplace transform.
linearStudents find it easy to solve linear equations
simultaneousThe simultaneous equations were x + y = 5 and x - y = 1.
partialSolving partial equations is a common task in mathematics and physics.
nonlinearWe can solve nonlinear equations using numerical methods.
ordinaryYou are solving the problems of ordinary equations
basicThe basic equations of science are essential for understanding the universe.
mathematicalThe scientist concluded that, based on the mathematical equations the experiment would fail.
integralThe solution to integral equations requires advanced mathematical techniques.
constitutiveThe constitutive equations of a material are mathematical equations that describe the relationship between stress and strain.
generalThe resulting equations are general equations applicable to any random structure and any particular type of hypothetical function.
normalThe normal equations are a system of linear equations that can be used to find the least squares solution to a linear regression problem.
simpleSimple equations can be solved using basic algebraic operations.
fundamentalThe fundamental equations of Newtonian mechanics are the three laws of motion.
quadraticSolving quadratic equations can be challenging, but with the right techniques, it becomes manageable.
structuralThe structural equations model showed that the independent variables had a significant effect on the dependent variable.
correspondingIn this study, these methods were validated using corresponding equations from first principles.
empiricalOur team is going to use empirical equations to predict the outcome.
similarThese similar equations can be solved by substitution.
dynamicThe dynamic equations of the system were solved using a finite difference scheme.
dimensionalDimensional equations are mathematical equations that express the relationships between the dimensions of different physical quantities.
originalThese original equations are the first of their kind.
dynamicalThe dynamical equations governing the oscillatory system are derived.
appropriateSolve the appropriate equations
kineticThe kinetic equations are a set of equations used to describe the motion of molecules in a gas.
stochasticStochastic equations are differential equations in which the coefficients are stochastic processes.
linearizedThe linearized equations can be solved by Gaussian elimination.
classicalIn classical equations acceleration is defined as the change in velocity over a specific time interval.
additionalThe additional equations are now available.
complexThe mathematician worked on complex equations for hours.
separateWe need to solve the separate equations for x and y.
functionalFunctional equations are equations that describe the relationship between a function and its arguments.
precedingThe preceding equations are used to calculate the drag force acting on a body.
finiteOnly finite equations are considered in this study.
ellipticThe elliptic equations describe the basic laws governing a wide range of phenomena in the physical world.
relevantThe relevant equations are listed in the appendix.
hydrodynamicThe hydrodynamic equations are a system of partial differential equations that describe the flow of fluids.
parametricThe parametric equations of a curve are a set of equations that express the coordinates of the points on the curve in terms of one or more parameters.
characteristicEigenvalues of the matrix are found from characteristic equations
cubicSolving cubic equations is a challenging but rewarding mathematical endeavor.
hyperbolicHyperbolic equations are partial differential equations that describe waves.
exactExact equations are helpful for solving differential equations of the form M(x,y)dx + N(x,y)dy = 0.
parabolicThe researchers used parabolic equations to model the propagation of sound waves in the atmosphere.
theoreticalThe researchers used theoretical equations to predict the behavior of the system.
generalizedI will infer the underlying generalized equations from your collected data.
canonicalThe canonical equations of a circle are x^2+y^2 = r^2.
foregoingThe foregoing equations are used to calculate the velocity and acceleration of the object.
dependentSolving the first three equations will allow you to find a solution for the rest of the dependent equations
complicatedWith the help of complicated equations scientists have discovered the mysteries of the universe.
lagrangeThe Lagrange equations are a system of differential equations that describe the motion of a mechanical system.
primitiveThe primitive equations are a set of equations used to describe the large-scale motion of the atmosphere and ocean.
balancedBalanced equations are mathematical equations that represent chemical reactions where the number of atoms of each element is the same on both sides of the equation.
macroscopicMacroscopic equations describe the behavior of matter on a large scale.
predictivePredictive equations are mathematical tools used to estimate future events or outcomes based on past observations and current data.
algebraicAlgebraic equations are constructed from variables, constants, and mathematical operators.
stateState equations are used in control systems to describe the dynamics of a system.
shallowThe shallow equations are a set of equations that describe the flow of water in a shallow body of water.
recursiveRecursive equations are equations in which the unknown function appears on both sides of the equation.
thermodynamicEntropy of a system is described mathematically by thermodynamic equations
incompressibleThese equations constitute a system of 6 incompressible equations for the 6 unknown functions.
scalarWe solve the scalar equations over a finite field by using the Berlekamp-Massey algorithm.
discreteThe discrete equations were solved using a Gauss-Seidel iterative method.
numericalThe numerical equations were solved by the mathematician.
phenomenologicalThe phenomenological equations provide a mathematical framework for describing the behavior of a physical system.
electromagneticThe theory of electromagnetism is based on Maxwell's electromagnetic equations
relativisticAstronomers must use relativistic equations to account for gravitational time dilation when they calculate the motions of neutron stars.
behavioralThe behavioral equations for the system are very complex.
kinematicThe kinematic equations describe the motion of an object with constant acceleration.

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