Futures School

Kirkland, Washington

25 students

High School, Grades 9–12

25

Students

125:1

S:T Ratio

School Snapshot
Key metrics at a glance
Avg SAT Score

1,188

B+

out of 1600
Good
AP Courses

2

C+

courses offered
Average
AP Enrollment

7%

C

of students
Below Avg
Student-Teacher Ratio

125:1

C

students per teacher
Below Avg
Graduation Rate

90%

A+

Excellent
Academic Grades

Select a grade level to explore courses and resources

Academic Pathways

Explore 97 courses in the 2025-26 catalog for Futures School

Creative Writing 1
10,, 11,, 12

Prerequisite English 9 Course Fee None Through process writing, journal use, and free-writing, students explore their creative voices in poetry, memoir/personal non-fiction, short stories and longer fiction. Using personal experience and observation, students in this class develop skills in manipulating and using language, revision, and peer and self-evaluation. The course is designed to help beginning writers, as well as more experienced writers, in grades 10 through 12, but all students should be motivated to explore, share, and grow in a workshop-type setting. 1-2 hours of homework per week can be expected. ![](https://resources.finalsite.net/images/v1610140669/lwsdorg/glz4ajkm8bxmz16u6v4n/images/4f0d0be926c5cca5a518ca1059a2d4db44d82c19dbfa1c3ea9e438557081948c.jpg) The high school completion and college preparatory series follows the progression, and must be taken in the order of: Algebra I, Geometry, Algebra 2, Math Analysis, and Advanced Placement Options (Calculus (AB and BC) and/or Statistics). Students must complete Algebra 1, Geometry, and Algebra 2 or an alternative as per page A1 in order to earn their high school diploma, all of which are aligned to the Common Core State Standards. Students are expected to spend between 30–60 minutes each day on homework; more time may be necessary in advanced classes. College Entrance Requirements: Most four-year colleges recommend college preparatory classes in mathematics through trigonometry (Math Analysis) with a minimum of mathematics through Advanced Algebra. Students who wish to major in fields such as business, architecture, engineering, natural and physical science, construction, and some design fields should complete courses through Math Analysis at a minimum.

Algebra 1
9,, 10,, 11,, 12

Scientific calculator or graphing calculator Mathematics. District-adopted curriculum: Big Ideas Algebra 1 Algebra 1 formalizes and extends the mathematics that students learned in the middle grades. The course focuses on five critical areas: (1) develop fluency writing, interpreting, and translating between various forms of linear equations and inequalities, and simple exponential functions, and using them to solve problems; (2) compare and contrast linear and exponential functions, translate between different representations, use function notation, and interpret arithmetic sequences as linear functions and geometric sequences as exponential functions; (3) using regression techniques to describe linear relationships quantitatively and make judgments about the appropriateness of linear models; (4) extend the laws of exponents to rational exponents, see structure in and create quadratic and exponential expressions, and solve equations, inequalities and systems of equations; (5) compare quadratic, linear, and exponential functions to model phenomenon. They also identify the real solutions of quadratic equations as the zeroes of a related quadratic function and expand their experience to more specialized functions – absolute value, step, and those that are piecewise-defined. The Mathematical Practice Standards apply throughout the course, and together with the content standards allow students to experience math as a coherent, useful, and logical subject that makes use of their ability to make sense of problem situations. Algebra 1 credit earned. Scientific calculator, compass, protractor, and ruler Math. District-adopted curriculum: Big Ideas Geometry In Geometry, students explore more complex geometric situations and deepen their explanations of geometric relationships, moving towards formal mathematical arguments. The course focuses on six critical areas: (1) using previous experience with rigid motions, students develop notions about what it means for two objects to be congruent, establish triangle congruence based on these rigid motions along with formal constructions, and use this as a familiar foundation for the development of formal proof, solving problems and proving theorems about triangles, quadrilaterals, and other polygons; (2) build a formal understanding of similarity, using earlier experience with dilations and proportional reasoning, and apply similarity to right triangle trigonometry and the Pythagorean Theorem, and use trigonometry to find missing measures; (3) work with the geometry of two- and three-dimensional objects, as well as shapes of crosssections and the result of rotating a two-dimensional object about a line; (4) build on the previous work with the Pythagorean Theorem to find distances and use a rectangular coordinate system to verify geometric relationships, including properties of special right triangles and quadrilaterals, slopes of parallel and perpendicular lines; (5) prove basic theorems about circles, and use coordinate geometry to find equations of circles and determine intersections between lines and circles or parabolas, or between two circles; and (6) compute and interpret theoretical and experimental probabilities of compound events to make informed decisions, and make use of geometric probability models whenever possible. The Mathematical Practice Standards apply throughout the course, and together with the content standards allow students to experience math as a coherent, useful, and logical subject that makes use of their ability to make sense of problem situations.

Algebra 2 Honors Algebra 2
11,, 12

Algebra 1 credit earned and Geometry credit earned. Graphing calculator, these models preferred: TI-83, TI-83Plus, TI-84Plus or TI-84CE Math. District-adopted curriculum: Big Ideas Algebra 2 Students extend their work with quadratic and exponential functions to include polynomial, rational, and radical functions. The course focuses on these critical areas: (1) multiply and divide polynomials, identify zeros of polynomials, including complex zeros of quadratic polynomials and make connections between zeros of polynomials and solutions of polynomial equations (including the fundamental theorem of algebra); and (2) solve exponential equations with logarithms, explore transformation on graphs of diverse functions, and adjust the parameters of a variety of functions to model a situation. The Mathematical Practice Standards apply throughout the course, and together with the content standards allow students to experience math as a coherent, useful, and logical subject that makes use of their ability to make sense of problem situations. This course will include optional honors assignments, which can qualify students for an “Honors” designation on their transcript. Algebra 3 with Trigonometry - MAT283/MAT284 Prerequisite Algebra 2 credit earned TI-83, TI-83 Plus, or TI-84 Plus Calculator Math. This course is designed for students who have earned credit for Algebra 2 with a C- or lower. It is meant for students who need to solidify advanced algebra concepts prior to enrolling in Math Analysis. This course builds on mathematical content covered in Algebra 2. It prepares students for college mathematics courses. Topics include quadratic, polynomial, rational, exponential, and logarithmic functions; radical, fractional and absolute value equations and inequalities; sequences and series; and trigonometric functions and inverses, and identities and proofs. By the end of the course, students will apply the concept of function in many different concepts, solve equations over the complex number set and work with periodic functions.

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2025-2026

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