Sentences with phrase «equations for different»

Not exact matches

In order to multiply impact for your business, I want to introduce you to a different marketing ROI framework that's much simpler than the classic equation taught in finance textbooks.

The orbit of an electron around a nucleus conceived as a route of occasions would not significantly differ from that orbit conceived as the route of the continuous motion of the electron.2 Hence, Whitehead gave up his work on reformulating the equations of relativity theory, as well as any quest for ways in which his initial work would yield some confirmably different prediction from those of the equations of orthodox relativity theory.

Given that it is a different equation for many mothers with their children and stepchildren, this article will highlight on some of the common issues a new mom faces.

Below are 10 different messages for the different equations you may share with your mother this Mother's day.

For one thing, science is full of examples of equations devised for one phenomenon turning out to apply to a totally different one, tFor one thing, science is full of examples of equations devised for one phenomenon turning out to apply to a totally different one, tfor one phenomenon turning out to apply to a totally different one, too.

Put them all together into a system of equations that describe the growth of the three different groups — English speakers, Gaelic speakers, and bilinguals — and you can calculate what inputs are required for a stable bilingual population to emerge.

So he represented a more complicated profile as a combination of sine curves with different wavelengths, solved the equation for each component sine curve, and added these solutions together.

The ratio between quantities of different isotopes provides the data for an equation that calculates the age.

For example, the equations governing water molecules, which have nothing to do with string theory, permit the three solutions corresponding to steam, liquid water and ice, and if space itself can similarly exist in different phases, inflation will tend to realize them all.

With the math problems, participants heard pairs of increasingly complicated recorded equations and responded if the value for «x» was the same or different.

Some physicists suggest that we may have to settle for an array of different theories, perhaps representing different solutions to string theory's equations.

We show that the situation is different for surroundings leading to multiple light scattering according to Fick's diffusion equation.

One of its consequences is that for any n = > 3 there are at most a finite number of different solutions to the Fermat equation.

I mean, if there is existing literature studies looking at those plants where they found active compound [s], I definitely will use that, but first I am trying to show that there is a pattern — that if you do some math and try to synthesize all this information about the different plants being used in different cultures for different diseases, and using the evolutionary relationships of the plants, the cultures and the diseases to sort of merge it all together and have these equations spit out a sort of potential efficacy — our best guess of what the efficacy of this plant is.

The equations of string theory predict that there are an unimaginable number of different possibilities for how those dimensions are configured — on the order of 10 to the 500th power.

Some use equations in which the exponents are much smaller than called for in the square law and in which there are some differences in exponent between attacker and defender (e.g., to reflect the different mix of aimed and unaimed fire that might result from the defender having better cover and the attacker relying more heavily on artillery preparation).

Each velocity of the aeroplane and each height will, when substituted in the above equation, give a different triangle and, consequently, a different value for the angle, a. Substituting for every possible height and every possible speed will give a series of values for this angle which may be easily tabulated.

Yifan has done a great job in translating this idea into a set of equations and then went on to show that this works perfectly for many different HST datasets!

The models vary in a number of different ways, for example: the way in which they break up the world into discrete elements to solve the equations; the representation of the physics of ice flow; the language the code is written in; whether they are solved on one or many computer processors.

In my experience, the majority of people that I treat for pelvic floor issues have muscles that are on the short side of the equation, rather than just being weak, and this can manifest in many different ways:

There are 6 different stations for students to practice solving one step equations.

Topics covered in this booklet are: solving linear equations ranging from very easy to difficult, solving a range of different types of quadratic equations, solving exponential equations, solving simultaneous equations graphically, solving simultaneous equations algebraically and applying simultaneous equations for solving contextual problems.

The green level has the coefficient of x the same in both equations, the orange level has different x coefficients and shows a worked example (Note the focus for this activity was to always make the coefficient of x the same, clearly in many cases it is easier just to eliminate y).

GCSE Foundation revision mat made with the specification for the new 1 - 9 GCSE Foundation Mathematics Includes 12 questions on converting writing expressions, substitution, solving equations, solving inequalities, inequalities on a number line and solving equations in different contexts.

Practice finding the solutions to linear equations in 2 different pairs of collaborative worksheets for students.

It's typical for students to have opportunities to use different types of representations, such as a table or equation instead of a graph.

Do look at my excellent resources for teaching the different methods for solving quadratic equations.

It's something like the difference between solving an equation for a specific value of x and being able to suggest different slopes and intercepts that would model data well.

So, in your context of a sports hall, obviously shape is one that you have identified and used, but others that quickly come to mind would be dimension and measurement esp for different activities that can be played indoors - the dimensions of different playing surfaces / areas etc; construction design (more shape and space incl scale drawings), costs of construction (lots of maths including rates which could incorporate linear equations with fixed and variable costs); the rules and scoring of different indoor games played (basketball is a good example with different points for different shots); and probably more.

The powerpoint covers molar gas volume, conversions of units for Ideal Gas Equation, calculating different factors and re-arranging the Ideal Gas Equation and practice questions and answers.

docx files for everything - 5 different 4 - student math mosaics - Each student's worksheet has 12 factorable quadratic trinomial equations, including cases involving a common factor first - Answer Range key, to assess their work at a glance.

Having taught using many different methods to solve equations I have settled for the magic bridge method (float and ping).

(I would recommend altering the the order of the slides in slide sorter before you start the presentation, which will ensure the random path is different each time) Topics covered: - Coordinates in 4 quadrants - Midpoints of 2 coordinates - Equation of a line - Tables for straight line graphs - Tables for quadratic graphs - Turning points of quadratic graphs - Identifying harder graphs - Distance time graphs - Conversion graphs

Included in this product: - Solving One Step Equations Using Multiplication and Division Notes - Solving One Step Equations Using Multiplication and Division Practice Page - Solving One Step Equations Using Multiplication and Division Frayer Models for Vocabulary Practice -2 different warm - ups (2 per page)-2 different exit slips (2 per page)- Answer keys

10 sets of questions for practising how to factorise and solve different types of quadratic equations.

A booklet that covers different ways that a pupil could be asked to solve an equation, for example finding a missing angle when the angles are given as expressions or a real life problem.

Included in this product: - Equations in 2 Variables Guided Notes - Equations in 2 Variables Practice Page - Equations in 2 Variables Frayer Models for Vocabulary Practice -2 different warm - ups (2 per page)-2 different exit slips (2 per page)- Worked out Answer keys

objectives include: Year 6 objectives • solve problems involving the calculation and conversion of units of measure, using decimal notation up to 3 decimal places where appropriate • use, read, write and convert between standard units, converting measurements of length, mass, volume and time from a smaller unit of measure to a larger unit, and vice versa, using decimal notation to up to 3 decimal places • convert between miles and kilometres • recognise that shapes with the same areas can have different perimeters and vice versa • recognise when it is possible to use formulae for area and volume of shapes • calculate the area of parallelograms and triangles • calculate, estimate and compare volume of cubes and cuboids using standard units, including cubic centimetres (cm ³) and cubic metres (m ³), and extending to other units [for example, mm ³ and km ³] • express missing number problems algebraically • find pairs of numbers that satisfy an equation with 2 unknowns • enumerate possibilities of combinations of 2 variables • draw 2 - D shapes using given dimensions and angles • recognise, describe and build simple 3 - D shapes, including making nets • compare and classify geometric shapes based on their properties and sizes and find unknown angles in any triangles, quadrilaterals, and regular polygons • illustrate and name parts of circles, including radius, diameter and circumference and know that the diameter is twice the radius • recognise angles where they meet at a point, are on a straight line, or are vertically opposite, and find missing angles • describe positions on the full coordinate grid (all 4 quadrants) • draw and translate simple shapes on the coordinate plane, and reflect them in the axes • interpret and construct pie charts and line graphs and use these to solve problems • calculate and interpret the mean as an average • read, write, order and compare numbers up to 10,000,000 and determine the value of each digit • round any whole number to a required degree of accuracy and more!

The main areas covered in this work booklet are: Relative formula mass Balancing equations Empirical formula Yield Reacting masses Conservation of mass Limited reactants Concentration Moles Avogadro number Within the booklet are a range of different activities for students to work through to help them remember the content.

Content may be chunked, shared through graphic organizers, addressed through jigsaw groups, or used to provide different techniques for solving equations.

Ratios, equations, graphs and tables of values for 5 different relationships, 4 of which are directly proportional.

The effects of different comparisons on conceptual knowledge and procedural flexibility for equation solving.

Solving complex mathematical equations or creating a written work of art may be a breeze for the most brilliant minds among us, but navigating social situations present an entirely different challenge.

Questions are differentiated and there are different versions of the work sheet containing the equations for lower ability students.

You can select different variables to customize these Equations Worksheets for your needs.

We have twelve different topics covering Basic Skills, Domain and Range, Equations, Exponents, Inequalities, Linear Functions, Polynomials, Quadratic Functions, Radical Expressions, Rational Expressions, Systems of Equations, Trigonometry, and Word Problems for your use.

We have fifteen different topics covering Basic Skills, Complex Numbers, Conic Sections, Equations and Inequalities, Exponential and Logarithmic Functions, General Functions, Linear Functions, Matrices, Polynomial Functions, Quadratic Functions and Inequalities, Radical Functions and Rational Exponents, Rational Expressions, Sequences and Series, and Systems of Equations and Inequalities for your use.

The companion study, Efficiency Merit Function for Spark Ignition Engines, outlines a new mathematical equation which quantifies the fuel efficiency potential associated with different fuel properties.

They may collect data that is shared exclusively with one of the big three — explaining one part of the equation for why credit bureaus have different risk scores.

There are many different methods for determining when to buy or sell investments but fear and greed should not be part of the equation.