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Copland

Nocturne

Simple Gifts Theme

Corelli

Threnodies I and II

Debussy

Adagio

Trio Sonatas

Clair de Lune

Girl with the Flaxen Hair

Golliwog’s Cake-walk

De Falla

Reverie

Delibes

Ritual Fire Dance

Dvorak

Flower Duet from “Lakme”

Humoreske

Elgar​

Slavonic Dances Nos. 1 and 2

Nimrod

Faure

Pomp and Circumstance

Salut d’Amour

Franck

Berceuse

Panis Angelicus

Gershwin

I've Got Rhythm

Selected works

Impresiones de la Puna

Gluck

“Avant de Quitter ces Lieux” from “Faust”

Gottschalk

Funeral March for a Marionette
Gounod

Juliet’s Waltz Song

Grieg

I Love Thee

Handel

Trio Sonatas

F.J. Haydn

Arrival of the Queen of Sheba
Mozart

Fireworks Music
Hallelujah Chorus from “Messiah”
Largo from "Xerxes"

La Rejouissance

Air from Water Music

Hornpipe from Water Musi

"London" Trios​

Divertimenti
 

Ginastera

Minuet and Dance of the Blessed Spirits

“Che Faro senza Euridice” from “Orfeo”Le Bananier

The Dying Poet
Tournament Galop

C.P.E Bach

Trio Sonatas

J.C. Bach

Trio in G Major

J.S. Bach

Air on the G String

Arioso

Bist Du Bei Mir

Brandenburg Concertos Nos. 2 and 3

Jesu, Joy of Man's Desiring

My Heart Ever Faithful
Sheep May Safely Graze

Sleepers Awake
Trio Sonata

Classical

Repertoire

W.F. Bach

Trio Sonatas

Bach-Gounod

Ave Maria

Bartok

Romanian Folk Dances
Beethoven

Divertimenti

Fur Elise

Ode to Joy
Bizet

Six Minuets
Six Country Dances
Symphony No. 5 (slow movement)

Agnus Dei

Jeux d’Enfants: Galop, Petit Mari, Petite Femme
L’Arlesienne Suite No. 2

Boccherini

Excerpts from “Carmen”

Minuet

Borodin

Six Trios, Op. 35

Brahms

Polovetzian Dance Theme

Hungarian Dance No. 5

S. Carlebach

Variations on a Theme of Haydn

Chopin

Od Yishama

Fantasie Impromptu in C#

TSM can be utilized to help remediate students that have weak/nonexistent mathematical skill sets. The progression of middle school math proficiency can be broken down into a few broad windows.

 

5th Grade Math – Students develop the following components: fraction computational skills, long division (up to 2 digit divisors), how to compare fractional place values, and an understanding of volume calculation (based on unit cubes). The focus develops a respective student’s fraction computational skills.

 

Overarching Theme: Students need strong fraction computational skills, coupled with sound multiplication and division skills. The goal is to develop sound computational skills w/o the use of a calculator (based on constraints of accommodations).

 

 

6th Grade Math – Students execute the following tasks: extend fractional multiplication/division concepts in an effort to solve ratio and rate problems, apply the concept of fractional division to rational numbers, write and interpret expressions, and develop a sense of statistical thinking. Mathematical reasoning about rational numbers begin to focus on negative numbers... ~Their respective order, absolute value (distance from 0 in both number lines and the Cartesian plane), and location in all quadrants begin to take precedence in the scheme of mathematical reasoning.

 

Overarching Theme: Students analyze and plot data using both positive and negative rational numbers in all quadrants utilizing fractional multiplication and division skill sets.

 

 

7th Grade Math – Students incorporate the following concepts: Understanding of proportional relationships, develop an understanding based on the operation of rational numbers within the context of expressions and linear equations, how to solve problems based on scale drawings and informal geometric compositions of 2-D & 3-D shapes (surface area & volume), and develop an ability to deduce statistical information based on population samples.

 

Overarching Theme: Students interpret proportional relationships and express them as equations. Also, students interpret 2-D & 3-D shapes (surface area & volume. Finally, students deduce statistical data from population samples.

 

 

8th Grade Math – Students develop the following concepts in 3 categories:

 

1) Use of linear equations and systems of linear equations {how to interpret 
proportional equations (y/m=x or y=mx) as linear equations with graphs represented by lines that pass through the origin (0,0) that have a constant of proportionality (m) which is synonymous with the slope, an ability to interpret the slope (m) as a rate of change, an ability to perceive that if the slope (m) is changed by an input value (represented by the x-coordinate) that the value of the output(y-coordinate) is calculated by multiplying the input value by the slope(m), an ability to interpret proportional equations (y/m=x or y=mx) as slope intercept form linear equations (y=mx+b) such that the y-intercept(represented by ‘b’) is actually “0”, how to solve linear equations in one variable, how to solve systems of equations in two variables by relating the solutions to pairs of parallel lines within a plane(the points on the lines intersect, form parallel lines, or they can be found within the same line)}, 

 

2)  perceive functions such that there is only one output for each unique input, 

 

3)  interpret and understand relationships dealing with ideas about distance and angles(how 
they behave during rotation, 

Curriculum Breakdown

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