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dimaraw [331]
3 years ago
7

I tried to draw inverted because my teacher gave me that challange. Does it look good or should i do it again

Arts
2 answers:
zalisa [80]3 years ago
8 0

Answer:

Dang, that looks nice. Btw are you a girl or a boy.

Explanation:

Nice drawing, looks nice

GenaCL600 [577]3 years ago
3 0

Answer:

Explanation:

its cute i like it

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imma keep bringing up 2000's nostalgia fam cause these where the memories at so if you remember this game you a real OG
kolezko [41]

Answer:

omg not poptropica XD

Explanation:

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Q7. If the foams were Earth's plates, then they are oceanic crusts where one
igor_vitrenko [27]

Answer:

When one oceanic plate subducts under the other, a subduction zone will form.  The oceanic plate that subducts will sink back into the mantle, forming a volcanic arc.

Explanation:

Subduction is a process that takes place when two tectonic plates collide, and one plate moves under another and is forced to sink into the mantle.

When two oceanic plates collide one oceanic plate is eventually subducted under the other. Where one plate slides under the other is referred to as the subduction zone. As the subducting plate descends into the mantle where it is being gradually heated a deep ocean trench is formed, and magma formed above the subducting plate slowly rises into the overriding crust and finally to the surface forming a volcanic arc.

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2 years ago
Turkey's government converted Hagia Sophia into a museum in 1934. What was Hagia Sophia just before being converted into a museu
irina1246 [14]
<span>Turkey's government converted Hagia Sophia into a museum in 1934. </span>It was originally built as a Christian church under the reign of Justinian. After the Turks captured Constantinople the Hagia Sophia was converted into a mosque.
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3 years ago
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How do we create musical texture? HELP ME!!!!!!!!!!!!!!!!!!!!!!!!PLZPLZ
AURORKA [14]

Answer:

Texture is one of the basic elements of music. When you describe the texture of a piece of music, you are describing the relationship of melodic and (sometimes) harmonic elements with each other. For example, the texture of the music might be thick or thin, or it may have many or few layers. It might be made up of rhythm only, or of a melody line with chordal accompaniment, or many interweaving melodies. Below you will find some of the formal terms musicians use to describe texture.

There are many informal terms that can describe the texture of a piece of music (thick, thin, bass-heavy, rhythmically complex, and so on), but the formal terms that are used to describe texture all describe the relationships of melodies and, if present, harmonies. Here are definitions and examples of the three main textures you will encounter in our class.

Monophonic

Monophonic music has only one melodic line, with no harmony or counterpoint. There may be rhythmic accompaniment, but only one line that has specific pitches.

Examples of Monophony

One person whistling a tune

A single bugle sounding “Taps”

A group of people all singing a single melody together without harmony or instrumental accompaniment

A fife and drum corp, with all the fifes playing the same melody

Polyphonic

Polyphonic music can also be called polyphony, counterpoint, or contrapuntal music. If more than one independent melody is occurring at the same time, the music is polyphonic.

Examples of Polyphony

Rounds, canons, and fugues are all polyphonic. (Even if there is only one melody, if different people are singing or playing it at different times, the parts sound independent.)

Much late Baroque music is contrapuntal, particularly the works of J.S. Bach.

Most music for large instrumental groups such as bands or orchestras is contrapuntal at least some of the time.

Music that is mostly homophonic can become temporarily polyphonic if an independent countermelody is added. Think of a favorite pop or gospel tune that, near the end, has the soloist “ad libbing” while the back-up singers repeat the refrain.

Homophonic

Homophonic music can also be called homophony. More informally, people who are describing homophonic music may mention chords, accompaniment, harmony or harmonies. Homophony has one clear melodic line; it’s the line that naturally draws your attention. All other parts provide accompaniment or fill in the chords. In most well-written homophony, the parts that are not melody may still have a lot of melodic interest. They may follow many of the rules of well-written counterpoint, and they can sound quite different from the melody and be interesting to listen to by themselves. But when they are sung or played with the melody, it is clear that they are not independent melodic parts, either because they have the same rhythm as the melody (i.e. are not independent) or because their main purpose is to fill in the chords or harmony (i.e. they are not really melodies).

Examples of Homophony

Choral music in which the parts have mostly the same rhythms at the same time is homophonic. Most traditional Protestant hymns and most “barbershop quartet” music is in this category.

A singer accompanied by a guitar picking or strumming chords.

A small jazz combo with a bass, a piano, and a drum set providing the “rhythm” background for a trumpet improvising a solo.

A single bagpipes or accordion player playing a melody with drones or chords.

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3 years ago
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Wickland Company installs a manufacturing machine in its production facility at the beginning of the year at a cost of $103,000.
Mademuasel [1]

Answer:

  • <u>$15,360</u>

Explanation:

<u>1. Calculate the depreciation per unit produced:</u>

Depreciation can be established in terms of time or units produced.

In this case, since you know the number of units of products produced during the second year of machine's use, your are interested in establishing deprectiation in terms of the number of units produced.

You are given:

  • useful life: 210,000 units
  • salvage value: $7,000
  • purchase cost: $103,000

<em>Straight-line depreciation:</em>

  • Depreciation = [purchase cost - salvage value] / (number of units)

  • Depreciation = [$103,000 - $7,000] / (210,000 untis)

  • Depreciation = $16/(35units)

<em />

<em><u>2) Calculate the depreciation of 33,600 units</u></em>

<em>During its second year the machine produces 33,600 units of product</em>; thus, the corresponding depreciation is:

  • Depreciation = 33,600 units × $16/(35 units) = $15,360

5 0
3 years ago
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