any poker dealers in the house??

[Lee2k 0]

I have a question to poker dealers, I understand that in your training and pre-interview there is a math test. I am wondering how hard these questions are and if you could give me a couple of example questions and any additional information u could give me.thank you

[krup24 0]

As long as you know this stuff you should have no problem with the math portion of the test.Study Guide for Dealers Mathematical Exam1. Cylinders and quadric surfaces.• Describe the three dimensional space by means of the Cartesian coordinates system.• Localize points in the three dimensional Cartesian space.• Recognize the equations of the coordinate planes and of planes parallel to the coordinate planes.• Recognize a linear equation in three variables as the equation of a plane.• Define and sketch cylinders with trace in any coordinate plane.• Define and sketch the following quadric surfaces: sphere, ellipsoid, circular paraboloid, elliptic paraboloid and cone. 2. Functions of several variables.• Define function of two or more variables.• Define and find the domain and range of a function of two variables.• Sketch the graph of a function of two variables.• Define and obtain the level curves and level surfaces. 3. Partial derivatives and the chain rule.• Define and apply the concept of partial derivative of functions with more than one variable.• Give a geometric interpretation of the concept of partial derivative of a function of two variables.• Define and apply mixed partial derivatives and higher order derivatives.• State and apply the result about the equality of mixed partial derivatives.• State and apply the chain rule. 4. Directional derivatives and the Gradient vector.• Define, apply and give a geometric interpretation about the concept of directional derivative.• Define and apply the concept of gradient vector.• State the formula for computing the directional derivative as the product of the gradient vector and a unit vector.• Prove and apply the corollary that states that the maximum value of the directional derivative occurs in the direction of the gradient• State and apply the theorem of the orthogonality of the gradient vector with a level set.• Establish the general equation of a plane.• Construct the equation of the tangent plane to a surface in a point. 5. Maximum and minimum values.• Define local and absolute maximum and minimum.• Define critical points.• Establish the relationship between local extreme values and critical points.• Define and give examples of saddle points.• State and apply the second partial derivatives test for local extreme values.• Apply the method of Lagrange multipliers to problems of extreme values, using one and two multipliers.UNIT II MULTIPLE INTEGRALS.1. Double integrals.• Define Riemann sum for functions of two variables.• Define and interpret as a volume, the double integral of a function of two variables.• State and apply the property of linearity of the double integral.• State and apply the property of double integrals on the union of two disjoint regions.• Recognize regions of type I and type II.• Compute the double integral on a region of type I or II, by means of an iterated integral.• Invert the order of integration in an iterated integral. 2. Polar coordinates and integration in polar coordinates.• Define the system of polar coordinates and obtain the two families of representations of a point in polar coordinates.• Transform the coordinates from Cartesian to polar for a point and an equation and also the other way around.• Analyze the symmetry of a graph of an equation in polar coordinates with respect to the polar axis, the straight line , and the pole..• Plot equations in polar coordinates.• Compute double integrals in polar coordinates.• Compute volumes and areas using a double integral in Cartesian and polar coordinates.3. Triple integration.• Define triple integral of a function of three variables.• Compute triple integrals by means of iterated integrals.• Change the order of integration in a triple integral.• Compute the volume of a solid using triple integrals.• Define the system of cylindrical and spherical coordinates and establish the relationships between the three systems. (Cartesian, spherical and cylindrical)• Compute triple integrals in cylindrical and spherical coordinates.• Compute volumes by means of a triple integral in cylindrical and spherical coordinates. UNIT III VECTOR FUNCTIONS IN AND 1. Parametric representation of curves and vector functions.• Write the parametric expression of a curve in and .• Sketch a curve from its parametric equations.• Get the Cartesian equation of a curve when its parametric equations are given.• Define vector function.• Sketch the graph of a vector function.• Find the vector equation of a curve when its parametric equations are given and the other way around. 2. Derivatives and integrals of vector functions.• Define and apply the concept of derivative of a vector function.• Give a geometric interpretation of the derivative of a vector function.• State, prove and apply the theorem that says that the derivative of a vector function can be obtained by derivation of its components.• State and apply the chain rule for derivation of the composition of a vector function with a scalar function.• State and apply the theorems about the derivatives of the sum, product of a scalar function with a vector function and dot product. Prove the one of the dot product.• Define and apply the integral of a vector function. 3. Tangent and unit normal vectors.• Define velocity and acceleration vectors and apply these concepts in solving problems.• Define tangent and unit normal vectors and apply these concepts in solving problems.• Deduce and apply the formulas to obtain tangential and normal components for the acceleration vector. UNIT IV TOPICS IN VECTOR CALCULUS.1. Line integral.• Define and apply line integral of a function of two or three variables. (Line integral of scalar and vector functions)• Define and give examples of the concept "vector field" in and .• Find the formula of the "work" done when moving an object as a line integral of scalar functions or a vector function. 2. Line integral independent of path.• Recognize the concept of line integral independent of path.• Establish the different conditions under which the integral is independent of path.a) is a complete differential B) c) is the gradient of a function.• Define and apply the concepts of conservative field and potential function.• State and apply Green's Theorem. UNIT V MATRICES, DETERMINANTS AND SYSTEMS OF LINEAR EQUATIONS1. Matrix.• Assess the importance of using matrix representation to deal with data in real situations.• Define matrix.• Define and obtain the order of a matrix.• Define the principal diagonal of a matrix.• Recognize the following types of matrices: row matrix (row vector), column matrix (column vector), square matrix, identity matrix, null matrix, transpose of a matrix, echelon matrix. 2. Operations with matrices and applications.• Define the following operations: sum, product and scalar multiplication.• Solve applied problems to social sciences where matrix operations are needed. 3. Determinant of a matrix• Define and obtain determinants of square matrices of order 2 and 3.• Establish properties of determinants.• Define minor and cofactor of an element.• Compute determinants by the method of cofactors. 4. Cramer's rule.• Establish and use Cramer's rule to solve systems of two or three linear equations with two or three unknowns respectively.• Establish Cramer's rule to solve a system of n linear equations with n unknowns.• Use Cramer's rule and calculator to solve applied problems to social sciences that involve systems of four or more linear equations with four or more unknowns respectively. 5. The inverse matrix and linear equations systems.• Represent a system of linear equations in matrix notation.• Define inverse of a matrix.• Establish elementary row operations in a matrix.• Use of elementary row operations to obtain the inverse of a matrix.• Establish and use the method of matrix inversion to solve systems of two and three linear equations with two and three unknowns respectively.• Use the inverse matrix method and a calculator to solve problems where systems of four or more linear equations with four or more unknowns respectively arise.• Define and obtain the inverse of a matrix by the method of adjoint matrices. 6. Gauss method and linear equations systems.• Define augmented matrix.• Establish and use Gauss method (augmented matrix) to solve linear systems of m linear equations with n unknowns.• Define consistent and inconsistent systems of linear equations.

[fmlycar 0]

lmao^^^^ +1

[PotDragon 0]

Good one Krup !

[Lee2k 0]

Ive been to a lot of brick and mortar casinos and the men and women there dont exactly look like einstein.......I was taking it serious but then was like why would a dealer need to know shapes and there was nothing about basic multipication ....but thanks for the post none the less

[mobius481 0]

As long as you know this stuff you should have no problem with the math portion of the test.Study Guide for Dealers Mathematical Exam1. Cylinders and quadric surfaces.• Describe the three dimensional space by means of the Cartesian coordinates system.• Localize points in the three dimensional Cartesian space.• Recognize the equations of the coordinate planes and of planes parallel to the coordinate planes.• Recognize a linear equation in three variables as the equation of a plane.• Define and sketch cylinders with trace in any coordinate plane.• Define and sketch the following quadric surfaces: sphere, ellipsoid, circular paraboloid, elliptic paraboloid and cone. 2. Functions of several variables.• Define function of two or more variables.• Define and find the domain and range of a function of two variables.• Sketch the graph of a function of two variables.• Define and obtain the level curves and level surfaces. 3. Partial derivatives and the chain rule.• Define and apply the concept of partial derivative of functions with more than one variable.• Give a geometric interpretation of the concept of partial derivative of a function of two variables.• Define and apply mixed partial derivatives and higher order derivatives.• State and apply the result about the equality of mixed partial derivatives.• State and apply the chain rule. 4. Directional derivatives and the Gradient vector.• Define, apply and give a geometric interpretation about the concept of directional derivative.• Define and apply the concept of gradient vector.• State the formula for computing the directional derivative as the product of the gradient vector and a unit vector.• Prove and apply the corollary that states that the maximum value of the directional derivative occurs in the direction of the gradient• State and apply the theorem of the orthogonality of the gradient vector with a level set.• Establish the general equation of a plane.• Construct the equation of the tangent plane to a surface in a point. 5. Maximum and minimum values.• Define local and absolute maximum and minimum.• Define critical points.• Establish the relationship between local extreme values and critical points.• Define and give examples of saddle points.• State and apply the second partial derivatives test for local extreme values.• Apply the method of Lagrange multipliers to problems of extreme values, using one and two multipliers.UNIT II MULTIPLE INTEGRALS.1. Double integrals.• Define Riemann sum for functions of two variables.• Define and interpret as a volume, the double integral of a function of two variables.• State and apply the property of linearity of the double integral.• State and apply the property of double integrals on the union of two disjoint regions.• Recognize regions of type I and type II.• Compute the double integral on a region of type I or II, by means of an iterated integral.• Invert the order of integration in an iterated integral. 2. Polar coordinates and integration in polar coordinates.• Define the system of polar coordinates and obtain the two families of representations of a point in polar coordinates.• Transform the coordinates from Cartesian to polar for a point and an equation and also the other way around.• Analyze the symmetry of a graph of an equation in polar coordinates with respect to the polar axis, the straight line , and the pole..• Plot equations in polar coordinates.• Compute double integrals in polar coordinates.• Compute volumes and areas using a double integral in Cartesian and polar coordinates.3. Triple integration.• Define triple integral of a function of three variables.• Compute triple integrals by means of iterated integrals.• Change the order of integration in a triple integral.• Compute the volume of a solid using triple integrals.• Define the system of cylindrical and spherical coordinates and establish the relationships between the three systems. (Cartesian, spherical and cylindrical)• Compute triple integrals in cylindrical and spherical coordinates.• Compute volumes by means of a triple integral in cylindrical and spherical coordinates. UNIT III VECTOR FUNCTIONS IN AND 1. Parametric representation of curves and vector functions.• Write the parametric expression of a curve in and .• Sketch a curve from its parametric equations.• Get the Cartesian equation of a curve when its parametric equations are given.• Define vector function.• Sketch the graph of a vector function.• Find the vector equation of a curve when its parametric equations are given and the other way around. 2. Derivatives and integrals of vector functions.• Define and apply the concept of derivative of a vector function.• Give a geometric interpretation of the derivative of a vector function.• State, prove and apply the theorem that says that the derivative of a vector function can be obtained by derivation of its components.• State and apply the chain rule for derivation of the composition of a vector function with a scalar function.• State and apply the theorems about the derivatives of the sum, product of a scalar function with a vector function and dot product. Prove the one of the dot product.• Define and apply the integral of a vector function. 3. Tangent and unit normal vectors.• Define velocity and acceleration vectors and apply these concepts in solving problems.• Define tangent and unit normal vectors and apply these concepts in solving problems.• Deduce and apply the formulas to obtain tangential and normal components for the acceleration vector. UNIT IV TOPICS IN VECTOR CALCULUS.1. Line integral.• Define and apply line integral of a function of two or three variables. (Line integral of scalar and vector functions)• Define and give examples of the concept "vector field" in and .• Find the formula of the "work" done when moving an object as a line integral of scalar functions or a vector function. 2. Line integral independent of path.• Recognize the concept of line integral independent of path.• Establish the different conditions under which the integral is independent of path.a) is a complete differential B) c) is the gradient of a function.• Define and apply the concepts of conservative field and potential function.• State and apply Green's Theorem. UNIT V MATRICES, DETERMINANTS AND SYSTEMS OF LINEAR EQUATIONS1. Matrix.• Assess the importance of using matrix representation to deal with data in real situations.• Define matrix.• Define and obtain the order of a matrix.• Define the principal diagonal of a matrix.• Recognize the following types of matrices: row matrix (row vector), column matrix (column vector), square matrix, identity matrix, null matrix, transpose of a matrix, echelon matrix. 2. Operations with matrices and applications.• Define the following operations: sum, product and scalar multiplication.• Solve applied problems to social sciences where matrix operations are needed. 3. Determinant of a matrix• Define and obtain determinants of square matrices of order 2 and 3.• Establish properties of determinants.• Define minor and cofactor of an element.• Compute determinants by the method of cofactors. 4. Cramer's rule.• Establish and use Cramer's rule to solve systems of two or three linear equations with two or three unknowns respectively.• Establish Cramer's rule to solve a system of n linear equations with n unknowns.• Use Cramer's rule and calculator to solve applied problems to social sciences that involve systems of four or more linear equations with four or more unknowns respectively. 5. The inverse matrix and linear equations systems.• Represent a system of linear equations in matrix notation.• Define inverse of a matrix.• Establish elementary row operations in a matrix.• Use of elementary row operations to obtain the inverse of a matrix.• Establish and use the method of matrix inversion to solve systems of two and three linear equations with two and three unknowns respectively.• Use the inverse matrix method and a calculator to solve problems where systems of four or more linear equations with four or more unknowns respectively arise.• Define and obtain the inverse of a matrix by the method of adjoint matrices. 6. Gauss method and linear equations systems.• Define augmented matrix.• Establish and use Gauss method (augmented matrix) to solve linear systems of m linear equations with n unknowns.• Define consistent and inconsistent systems of linear equations.

nh

[PotDragon 0]

I was waiting to see who would be the first to be stupid enough to quote the whole thing. :roll:

[Vatche 0]

I was waiting to see who would be the first to be stupid enough to quote the whole thing. :roll:

where did u get that jopke hat?

[Teph 0]

I was waiting to see who would be the first to be stupid enough to quote the whole thing. :roll:

So was I, I was also wondering how few of letters the actual reply would be. I said 8, I was way off, only 2.

[CodyHartman 0]

As long as you know this stuff you should have no problem with the math portion of the test.Study Guide for Dealers Mathematical Exam1. Cylinders and quadric surfaces.• Describe the three dimensional space by means of the Cartesian coordinates system.• Localize points in the three dimensional Cartesian space.• Recognize the equations of the coordinate planes and of planes parallel to the coordinate planes.• Recognize a linear equation in three variables as the equation of a plane.• Define and sketch cylinders with trace in any coordinate plane.• Define and sketch the following quadric surfaces: sphere, ellipsoid, circular paraboloid, elliptic paraboloid and cone. 2. Functions of several variables.• Define function of two or more variables.• Define and find the domain and range of a function of two variables.• Sketch the graph of a function of two variables.• Define and obtain the level curves and level surfaces. 3. Partial derivatives and the chain rule.• Define and apply the concept of partial derivative of functions with more than one variable.• Give a geometric interpretation of the concept of partial derivative of a function of two variables.• Define and apply mixed partial derivatives and higher order derivatives.• State and apply the result about the equality of mixed partial derivatives.• State and apply the chain rule. 4. Directional derivatives and the Gradient vector.• Define, apply and give a geometric interpretation about the concept of directional derivative.• Define and apply the concept of gradient vector.• State the formula for computing the directional derivative as the product of the gradient vector and a unit vector.• Prove and apply the corollary that states that the maximum value of the directional derivative occurs in the direction of the gradient• State and apply the theorem of the orthogonality of the gradient vector with a level set.• Establish the general equation of a plane.• Construct the equation of the tangent plane to a surface in a point. 5. Maximum and minimum values.• Define local and absolute maximum and minimum.• Define critical points.• Establish the relationship between local extreme values and critical points.• Define and give examples of saddle points.• State and apply the second partial derivatives test for local extreme values.• Apply the method of Lagrange multipliers to problems of extreme values, using one and two multipliers.UNIT II MULTIPLE INTEGRALS.1. Double integrals.• Define Riemann sum for functions of two variables.• Define and interpret as a volume, the double integral of a function of two variables.• State and apply the property of linearity of the double integral.• State and apply the property of double integrals on the union of two disjoint regions.• Recognize regions of type I and type II.• Compute the double integral on a region of type I or II, by means of an iterated integral.• Invert the order of integration in an iterated integral. 2. Polar coordinates and integration in polar coordinates.• Define the system of polar coordinates and obtain the two families of representations of a point in polar coordinates.• Transform the coordinates from Cartesian to polar for a point and an equation and also the other way around.• Analyze the symmetry of a graph of an equation in polar coordinates with respect to the polar axis, the straight line , and the pole..• Plot equations in polar coordinates.• Compute double integrals in polar coordinates.• Compute volumes and areas using a double integral in Cartesian and polar coordinates.3. Triple integration.• Define triple integral of a function of three variables.• Compute triple integrals by means of iterated integrals.• Change the order of integration in a triple integral.• Compute the volume of a solid using triple integrals.• Define the system of cylindrical and spherical coordinates and establish the relationships between the three systems. (Cartesian, spherical and cylindrical)• Compute triple integrals in cylindrical and spherical coordinates.• Compute volumes by means of a triple integral in cylindrical and spherical coordinates. UNIT III VECTOR FUNCTIONS IN AND 1. Parametric representation of curves and vector functions.• Write the parametric expression of a curve in and .• Sketch a curve from its parametric equations.• Get the Cartesian equation of a curve when its parametric equations are given.• Define vector function.• Sketch the graph of a vector function.• Find the vector equation of a curve when its parametric equations are given and the other way around. 2. Derivatives and integrals of vector functions.• Define and apply the concept of derivative of a vector function.• Give a geometric interpretation of the derivative of a vector function.• State, prove and apply the theorem that says that the derivative of a vector function can be obtained by derivation of its components.• State and apply the chain rule for derivation of the composition of a vector function with a scalar function.• State and apply the theorems about the derivatives of the sum, product of a scalar function with a vector function and dot product. Prove the one of the dot product.• Define and apply the integral of a vector function. 3. Tangent and unit normal vectors.• Define velocity and acceleration vectors and apply these concepts in solving problems.• Define tangent and unit normal vectors and apply these concepts in solving problems.• Deduce and apply the formulas to obtain tangential and normal components for the acceleration vector. UNIT IV TOPICS IN VECTOR CALCULUS.1. Line integral.• Define and apply line integral of a function of two or three variables. (Line integral of scalar and vector functions)• Define and give examples of the concept "vector field" in and .• Find the formula of the "work" done when moving an object as a line integral of scalar functions or a vector function. 2. Line integral independent of path.• Recognize the concept of line integral independent of path.• Establish the different conditions under which the integral is independent of path.a) is a complete differential B) c) is the gradient of a function.• Define and apply the concepts of conservative field and potential function.• State and apply Green's Theorem. UNIT V MATRICES, DETERMINANTS AND SYSTEMS OF LINEAR EQUATIONS1. Matrix.• Assess the importance of using matrix representation to deal with data in real situations.• Define matrix.• Define and obtain the order of a matrix.• Define the principal diagonal of a matrix.• Recognize the following types of matrices: row matrix (row vector), column matrix (column vector), square matrix, identity matrix, null matrix, transpose of a matrix, echelon matrix. 2. Operations with matrices and applications.• Define the following operations: sum, product and scalar multiplication.• Solve applied problems to social sciences where matrix operations are needed. 3. Determinant of a matrix• Define and obtain determinants of square matrices of order 2 and 3.• Establish properties of determinants.• Define minor and cofactor of an element.• Compute determinants by the method of cofactors. 4. Cramer's rule.• Establish and use Cramer's rule to solve systems of two or three linear equations with two or three unknowns respectively.• Establish Cramer's rule to solve a system of n linear equations with n unknowns.• Use Cramer's rule and calculator to solve applied problems to social sciences that involve systems of four or more linear equations with four or more unknowns respectively. 5. The inverse matrix and linear equations systems.• Represent a system of linear equations in matrix notation.• Define inverse of a matrix.• Establish elementary row operations in a matrix.• Use of elementary row operations to obtain the inverse of a matrix.• Establish and use the method of matrix inversion to solve systems of two and three linear equations with two and three unknowns respectively.• Use the inverse matrix method and a calculator to solve problems where systems of four or more linear equations with four or more unknowns respectively arise.• Define and obtain the inverse of a matrix by the method of adjoint matrices. 6. Gauss method and linear equations systems.• Define augmented matrix.• Establish and use Gauss method (augmented matrix) to solve linear systems of m linear equations with n unknowns.• Define consistent and inconsistent systems of linear equations.

Let me be the second.+1