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Numbers Place value ... Decimal numbers ... Estimating and rounding ... Adding/subtracting decimals ... Multiplying decimals ... Dividing decimals ... Percent ... Exponents ... Square roots ... Signed integers ... Adding and subtracting integers ... Multiplying and dividing integers ... Properties of integers ... Numbers Unit Quiz

Ratios and Proportions Ratios ... Proportions ... Distance, rates, and time ... Similar figures Ratios and proportions Unit Quiz

Factoring Factors and multiples ... Greatest common factor (GCF) ... Least common multiple (LCM) ... Factoring Unit Quiz

Fractions Fraction definitions ... Reducing fractions ... Adding and subtracting fractions ... Multiplying fractions ... Dividing fractions ... Adding and subtracting mixed numbers ... Multiplying mixed numbers ... Dividing mixed numbers ... Fractions Unit Quiz

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The Language of Algebra Definitions ... Order of operations ... Writing equations ... Writing inequalities ... The Language of Algebra Unit Quiz

The Basics of Algebra Useful properties ... Exponents ... Evaluating expressions ... Like terms ... Simplifying ... The Basics of Algebra Unit Quiz

Equations and Inequalities Solving addition and subtraction equations ... Solving multiplication equations ... Solving division equations ... Solving inequalities ... Formulas .... Two-step equations and inequalities ... Equations and Inequalities Unit Quiz

Graphing Equations and Inequalities The coordinate plane ... Slope and y-intercept ... Graphing linear equations ... Graphing Equations and Inequalities Unit Quiz

Geometry Building Blocks Geometry words ... Coordinate geometry ... Pairs of lines ... Classifying angles ... Angles and intersecting lines ... Circles ... Geometry Building Blocks Unit Quiz

Polygons Polygon basics ... Triangles ... Quadrilaterals ... Area of polygons and circles ... Polygons Unit Quiz

Relations and Sizes Congruent figures ... Similar figures ... Squares and square roots ... The Pythagorean Theorem and right triangle facts ... Relations and Sizes Unit Quiz

Three-dimensional Figures Space figures ... Prisms ... Pyramids ... Cylinders, cones, and spheres ... Three-dimensional Figures Unit Quiz

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Consider two right-sided signals x(t) and y(t) related through the differential equations \frac{d}{d t} x(t)=-2 y(t)+\delta(t) And \frac{d}{d t} y(t)=2 x(t) Determine Y(s) and X (s) y(t) and x(t) Н (s) and h

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Answered Problems By Math Tutors

A soccer coach wants to know how many hours a week his players spend training at home. He has 20 players and he decides to ask the first 4 players to arrive at Monday's soccer practice how many hours they spend training per week. He then calculated that they spend an average of 10 hour per week. Therefore, he assumed that all the players train 10 hours per week. Is this an example of a simple random sample? 

A No, because each student did not have an equal chance of being selected. 

B Yes, because each student had an equal chance of being selected. 

C No, because he did not sample every soccer player. 

D Yes, the minimum number of students sampled need to be four for it to be a simple random sample. 

The figure shows the graph of f. 

(b) Which of the cx-values A, B, C, D, E, F and G appear to be inflection points of f? 

The diagram shows two rectangles, A and B. 

All measurements are in centimetres. 

The area of rectangle A is equal to the area of rectangle B. 

Find an expression for y in terms of w. 

George's page contains twice as many typed words as Bill's page and Bill's page contains 50 fewer words than Charlie's page. If each person can type 60 words per minute, after one minute, the difference between twice the number of words on Bill's page and the number of words on Charlie's page is 210. How many words did Bill's page contain initially?

 Bill's page initially contained        words. 

Simplify 2sin(5x)cos(3x) - sin(2x) to one an expression containing one trigonometric function. Then graph the original function and your simplified version to verify they are identical. Enclose arguments of functions in parentheses. For example, sin(2x). 

2sin(5x)cos(3x)-sin(2x)=

A health psychologist was interested in the effects of vitamin supplements on the immune system. Three groups of adults were exposed (in a highly ethical way) to the cold virus; one group took no supplements for a week before exposure, another had vitamin C supplements, and a third had multivitamins (excluding C). The severity of the cold was measured as a percentage (0% = not contracted, 100% very severe symptoms). The psychologist also measured the number of cigarettes that each person smoked per day, as smoking suppresses the immune system. The psychologist was interested in the differences in the severity of the illnesses across different vitamin groups accounting for cigarette usage. What technique should be used to analyse these data? 

A. Two-way repeated-measures ANOVA 

B. Two-way independent ANOVA 

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Recently Asked Math Questions

Oscar wants to both spend and save the money he earns. For every $7 he puts in his wallet, he puts $3 in savings. Wednesday December 06, 2023

(Roots of Quadratic Equations) A, BB, and CC are selected at random and independently from the interval (0,1)(0,1). Wednesday December 06, 2023

A cylindrical glass of radius r and height L is filled with water and then tilted until the water remaining in the glass exactly covers its base Wednesday December 06, 2023

Solve this Differential Equation: (1+x^2)u"(x) + 2xu'(x) - 2u(x) = 0, u(x) = (c_1)x + (c_2)(1 + x*tan^{-1}(x)) Wednesday December 06, 2023

Is the proof in my book number theory correct? Why? Wednesday December 06, 2023

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