Adjectives For Equation
Discover the most popular adjectives for describing equation, complete with example sentences to guide your usage.
Updated on March 16, 2024
In the world of mathematics and beyond, the term equation carries vast significance, but it's the adjectives paired with it that add depth and perspective. A differential opens up discussions about change and rates, while an above equation might hint at something exceeding standard expectations. The simplicity found in a linear equation contrasts with the comprehensive nature of a general equation, showing the breadth of mathematical inquiries. Moreover, a characteristic equation could reveal unique attributes essential to understanding complex systems, and a second equation might introduce a subsequent layer of complexity or clarification. Each adjective nuances our understanding and application of equations in fascinating ways. Discover more about how adjectives color our comprehension of equations below.
| differential | The differential equation y' = y can be solved by separation of variables. |
| above | The result of the above equation is 10. |
| linear | The equation 2x + 5 = 11 is a linear equation |
| general | The general equation of a circle is (x - h)^2 + (y - k)^2 = r^2. |
| characteristic | The characteristic equation of the differential equation is 4x^2-20x+25=0. |
| second | Solve for the variables in the second equation |
| integral | The two-dimensional integral equation is solved by successive approximations. |
| simple | The simple equation 2 + 2 = 4, is a great example of the basics of mathematics. |
| single | The single equation was the solution to the complex problem. |
| quadratic | The quadratic equation ax^2 + bx + c = 0 has two solutions, given by the quadratic formula. |
| basic | The basic equation for motion is F = ma. |
| partial | The partial equation is a mathematical equation that involves partial derivatives of the unknown function. |
| personal | The personal equation between the two leaders was frosty. |
| last | We plugged in our values for the last equation |
| fundamental | The fundamental equation of thermodynamics describes the relationship between heat, work, and changes in internal energy in a thermodynamic system. |
| original | The original equation is still the same. |
| nonlinear | Solving the nonlinear equation was quite a challenge. |
| corresponding | The corresponding equation is $y = 2x + 1$. |
| dimensional | The dimensional equation is a mathematical equation that expresses the equality of two or more physical quantities expressed in terms of their dimensions. |
| mathematical | The mathematical equation was so complex that it took me hours to solve it. |
| ordinary | "Find out the first-order partial derivatives of the given first-order ordinary equation" |
| constitutive | The constitutive equation for an elastic material is a mathematical relationship between stress and strain. |
| empirical | Empirical equations are derived by means of applying data. |
| homogeneous | The function f(x) satisfies a homogeneous equation if f(cx) = c^r f(x), where c is a constant and r is a rational number. |
| balanced | The balanced equation shows the number of atoms of each element on both sides of the equation is equal. |
| kinetic | The kinetic equation describes the time evolution of the particle velocity distribution function. |
| third | The third equation in the system is x + y = 5. |
| final | The final equation is obtained by solving the differential equation. |
| cubic | The cubic equation has three real roots. |
| dirac | The Dirac equation is a relativistic wave equation that describes the behavior of electrons and other subatomic particles. |
| multiple | This problem has multiple equations and is difficult to solve. |
| arrhenius | The Arrhenius equation describes the temperature dependence of reaction rates. |
| order | Solve the third order equation |
| structural | The results of the structural equation modeling revealed significant effects of gender on career satisfaction. |
| appropriate | The appropriate equation to use depends on the specific problem you are trying to solve. |
| generalized | The generalized equation for the reaction is A + B -> C |
| logistic | The logistic equation models population growth with limited resources. |
| functional | A functional equation is an equation that involves a function and its values. |
| classical | The equation of a circle is a classical equation |
| modified | The modified equation was able to accurately predict the results of the experiment. |
| secular | The secular equation of the matrix is a polynomial equation whose roots are the eigenvalues of the matrix. |
| dependent | The dependent equation needs to be solved in terms of the independent equations. |
| dynamic | The dynamic equation governs the motion of the system. |
| exact | |
| latter | The latter equation is used to calculate the force of gravity. |
| stochastic | The stochastic equation describes the evolution of a random variable over time. |
| standard | Solve for x in the standard equation 3x + 5 = 14. |
| linearized | The linearized equation which is also called a linear approximation, is a differential equation that is derived from the original equation by making a first-order Taylor expansion around a certain point. |
| ideal | The ideal equation of state is a mathematical equation that describes the behavior of a gas under idealized conditions. |
| complex | The complex equation was too difficult for me to solve. |
| overall | The overall equation for the reaction is: 2H2 + O2 → 2H2O. |
| hasselbalch | The Hasselbalch equation is used to calculate the pH of a solution. |
| exponential | The exponential equation e^x = 2x can be solved using the Lambert W function. |
| independent | The independent equation is the equation that does not depend on other equations. |
| two | The two equations are equivalent. |
| parabolic | The parabolic equation describes the motion of a projectile under the influence of gravity. |
| known | The density equation is a known equation |
| famous | Physicists are familiar with the famous equation E=mc^2 |
| transcendental | The transcendental equation was highly complex and took many years to solve. |
| theoretical | The theoretical equation for the trajectory of the projectile is y = -0.5 * g * t^2 + v0 * t + h. |
| relativistic | The relativistic equation E = mc^2 is one of the most famous equations in physics. |
| simultaneous | Simultaneous equation is a useful concept in mathematics. |
| fourth | I don't know the fourth equation |
| net | The net equation for the reaction is given by CO + O2 → CO2. |
| radial | The radial equation is a differential equation that describes the radial part of the wavefunction of an electron in an atom. |
| foregoing | The foregoing equation calculates the area of a circle. |
| familiar | The familiar equation of the area of a circle was on the blackboard. |
| thermal | The thermal equation was used to calculate the heat transfer between the two surfaces. |
| state | The state equation describes the relationship between the pressure, volume, and temperature of a gas. |
| implicit | The implicit equation x^2 + y^2 - 4 = 0 represents a circle with a radius of 2. |
| inhomogeneous | The inhomogeneous equation can be solved using the method of undetermined coefficients. |
| diffusion | The diffusion equation describes how a substance spreads out over time. |
| hydrostatic | The hydrostatic equation is a fundamental equation in fluid mechanics that describes the pressure at any point in a fluid. |
| called | |
| equivalent | The equivalent equation of x2 - 5x - 6 = 0 is (x - 6)(x 1) = 0. |
| simplified | The simplified equation is much easier to understand. |
| correct | The answer is correct equation |
| auxiliary | The auxiliary equation of the given differential equation is obtained by replacing (y), ( rac{dy}{dx}), and ( rac{d^2y}{dx^2}) with (m), (m^2), and (m^3), respectively. |
| elliptic | The elliptic equation can be used to model various physical phenomena. |
| lagrange | The Lagrange equation is a differential equation that describes the motion of a dynamical system. |
| polar | The polar equation of a circle with radius r and center at the origin is r = a constant. |
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