523 results for "algebra".
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Question in Ed questions to share
Used for LANTITE preparation (Australia). NA = Number & Algebra strand. Students need to calculate the proportion of calls for one given emergency, after reading the number of calls, and total number of calls from the supplied infographic. There are 4 different versions of this question.
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Question in Ugur's workspace
This exercise will help you rearrange a linear equation to find the value of a given variable
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Question in Ugur's workspace
Some quadratics are to be solved by factorising
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Question in Ugur's workspace
Practice with adding, subtracting and dividing basic algebraic fractions
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Question in Algebra
Add, subtract, multiply and divide algebraic fractions.
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Question in Ugur's workspace
Practice with adding, subtracting and dividing basic algebraic fractions
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Question in MATH6058 Engineering Maths 1
Add, subtract, multiply and divide algebraic fractions.
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Question in Ed questions to share
Used for LANTITE preparation (Australia). NC = Non Calculator strand. NA = Number & Algebra strand. Students need to add two fractions with different denominators, then subtract the answer from 1. There are 9 different versions of this question.
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Exam (3 questions) in Will's workspace
No description given
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Question in DIAGNOSYS
No description given
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Question in Elena's workspace
No description given
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Question in Ed questions to share
Used for LANTITE preparation (Australia). NC = Non Calculator strand. NA = Number & Algebra strand. Students are given the total hours of work (randomised) and overtime (randomised) and asked to write an expression for the amount of pay earned.
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Denis's copy of Seibu Mary's copy of Algebra VIII: solving simultaneous equations (by elimination) DraftQuestion in Denis's workspace
Straightforward solving linear equations question.
Adapted from 'Simultaneous equations by elimination 1 with parts' by Joshua Boddy.
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Exam (7 questions) in Introduction to Calculus
Calculating limits using algebraic techniques
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Question in Introduction to Calculus
Evaluate a rational limit using algebra
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Question in Introduction to Calculus
Evaluate $\displaystyle \lim_{x\to k} \frac{x+a}{\sqrt{x+b} - c}$ using algebra
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Question in Introduction to Calculus
Evaluate a rational limit using algebra
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Question in Introduction to Calculus
Evaluate $\displaystyle \lim_{x\to 0} \frac{\sqrt{ax+b} - d}{cx}$ using algebra
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Question in Introduction to Calculus
Evaluate $\displaystyle \quad \lim_{x\to a} \frac{ex+d}{ax^2+bx+c} \quad $ algebraically.
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Question in Introduction to Calculus
Evaluate $\displaystyle \quad \lim_{x\to a} \frac{ax^2+bx+c}{ex+d} \quad $ algebraically.
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Question in Introduction to Calculus
Evaluate $\displaystyle \quad \lim_{x\to a} \frac{ax+b}{x^2+c} \quad $ algebraically.
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Question in Sanja's workspace
Students will solve for x using algebraic maipulation.
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Question in How-tos
This question uses the linear algebra extension to generate a system of linear equations which can be solved.
We want to produce an equation of the form $\mathrm{A}\mathbf{x} = \mathbf{y}$, where $\mathrm{A}$ and $\mathbf{y}$ are given, and $\mathbf{x}$ is to be found by the student.
First, we generate a linearly independent set of vectors to form $\mathrm{A}$, then freely pick the value of $\mathbf{x}$, and calculate the corresponding $\mathbf{y}$.
To generate $\mathrm{A}$, we generate more vectors we need, then pick a linearly independent subset of those using the
subset_with_dimensionfunction. -
Exam (2 questions) in Geschichte der Mathematik
Arithmettik & Algebra in der Renaissance
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Exam (2 questions) in Geschichte der Mathematik
Arithmetik & Algebra in der Renaissance
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Question in Geschichte der Mathematik
Adaptiert von: Katz, V. J. (2009). A history of mathematics: An introduction (3. ed.). Boston: Addison-Wesley, S. 418.
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Exam (13 questions) in Mauricio's workspace
Simplificación de expresiones algebraicas
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Question in Numbas Lærerutdanningen 8 - 13
Add, subtract, multiply and divide algebraic fractions.
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Question in Numbas Lærerutdanningen 8 - 13
Add, subtract, multiply and divide algebraic fractions.
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Question in Helge's workspace
Students seem to not realise that $\frac{a}{b}\times c=c\times\frac{a}{b}=\frac{a\times c}{b}=\frac{c\times a}{b}=a\times c \div b=a\div b\times c=c\div b \times a \ne c \div (b\times a)\ldots $ etc. This question is my attempt to help rectify this.