The square root of 75 will result in an answer that is between what two whole numbers?

Alfred Schnittke’s musical compositions are -------:

svet-max [94.6K]

Alfred Schnittke’s musical compositions are (A) fractured and (C) fragmented.

<h3>What are musical compositions?</h3>

Musical composition can refer to an original work of music, either vocal or instrumental, the structure of a musical piece, or the process of creating or writing new music.
Composers are individuals who create new compositions.
Songwriters are composers who primarily write songs; the lyricist is the person who writes lyrics for a song.
Composing is typically associated with the creation of music notation, such as a sheet music "score," in many cultures, including Western classical music, which is then performed by the composer or other musicians.

Alfred Schnittke's musical compositions were fractured and fragmented in the chapter.

Therefore, Alfred Schnittke’s musical compositions are (A) fractured and (C) fragmented.

Know more about musical compositions here:

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The correct question is given below:

Alfred Schnittke’s musical compositions are -------: phrases are clipped, broken into sections, and split apart by long rests.

A. fractured

B. improvisational

C. fragmented

D. homogeneous

E. uniform

F. garnished

8 0

2 years ago

I need help with this one

vekshin1

Answer:

c

Step-by-step explanation:

8 0

4 years ago

Simplify. <br><br> −3x3(−2x2+4x−3)

stepladder [879]

Answer:

$-3x^3(-2x^2+4x-3)$ simplifies to $6x^5-12x^4+9x^3$

Step-by-step explanation:

Given expression $-3x^3(-2x^2+4x-3)$

We have to simplify the above expression,

Consider the given expression $-3x^3(-2x^2+4x-3)$

Multiply each term in brackets by $-3x^3$ , we get,

$-3x^3(-2x^2+4x-3)=-3x^3(-2x^2)-3x^3(4x)[-3x^3(-3)$

Solving further, using $x^n\cdot x^m=x^{n+m}$ we get,

$-3x^3(-2x^2)-3x^3(4x)[-3x^3(-3)=6x^5-12x^4+9x^3$

Thus, $-3x^3(-2x^2+4x-3)$ simplifies to $6x^5-12x^4+9x^3$

4 0

3 years ago

Read 2 more answers

. Squares with sides of length x are cut out of each corner of a rectangular piece of cardboard measuring 2323 ft by 1313 ft. Th

Nuetrik [128]

Answer:

(a)Therefore the volume of the box is 361.19 cubic ft.

(b)Therefore the volume of the box is 361.19 cubic ft.

Step-by-step explanation:

Given that,

Squares with sides length x are cut out from of each corner of a rectangular piece of cardboard measuring 23 ft and 13 ft.

Now the length of the box is =(23-2x) ft

The width of the box is =(13-2x) ft

The height of the box is= x

The volume of the box is = Length×width×Height

=(23-2x)(13-2x)x cubic ft

= 299x-72x²+4x³ cubic ft

Let,

V=299x-72x²+4x³

Differentiating with respect to x

V'= 299-144x+12x²

Again differentiating with respect to x

V''= -144+24x

To find the maximum volume, we set V'=0

∴299-144x+12x²=0

Applying quadratic formula $x=\frac{-b\pm\sqrt {b^2-4ac}}{2a}$ , here a=12,b= -144 and c=299

$\therefore x=\frac{-(-144)\pm\sqrt{(-144)^2-4.12.299}}{2.12}$

$\Rightarrow x= 9.33, 2.67$

For x= 9.33 , the width of the box will negative which is impossible.

So, x= 2.67

$V''|_{x=2.67}=-144+24(2.67)$

So, at x=2.67, the volume of the box will be maximum.

Therefore the volume of the box is

=(299x-72x²+4x³) cubic ft

=361.19 cubic ft

(b)

The value of s will same with the value of x

so the volume of the box also remains same.

Therefore the volume of the box is 361.19 cubic ft

6 0

3 years ago

Create your own real-world problem which uses either an arithmetic or geometric sequence to solve it. Include the solution, with

yanalaym [24]

Let's say that you're in your room and you find that the current temperature of 72 degrees is too cold, so slowly you increase the temperature of the room by two degrees.

We know that the explicit formula is
a^n=a^1+ (n-1)d

and so by substituting the given information in

a^n= 72 + (n-1)2

a^1=Initial temp
d= rate of change

by substitution a value of n (the term we are looking for) into this equation, you can then calculate the temperature that you just set the room too.

6 0

4 years ago

Read 2 more answers