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4 years ago

Pablo Picasso’s Head of a Women, is an example of a(n) ______________.

Mathematics

2 answers:

lina2011 [118]3 years ago

8 0

Answer:

Sculpture in the round.

Step-by-step explanation:

Option A, sculpture in the round, is the right answer.

This is Picasso’s initial Cubist sculpture illustrations the master made of his girlfriend Fernande Olivier in the year 1909. After the return of the couple from a tour to Spain Picasso created the bust in Paris. As in his old Cubist pictures, the frame of her sculpted head is faceted into miniature pieces. Meant to be viewed in the round, the production switches form when seen from various corners. Therefore, it is clear that Pablo Picasso’s "Head of a Women" was a sculpture in the round.

romanna [79]3 years ago

8 0

<h3><u>Answer:</u></h3>

Pablo Picasso’s Head of a Women, is an example of a(n) Sculpture in the round.

<h3><u>Step-by-step explanation:</u></h3>

Pablo Picasso's Head of a woman:

This was a sculpture which was made by Pablo Picasso. It was Picasso's first cubist sculptures and one of more than sixty Cubist paintings,sculptures and drawings the artist made of his lover.

It was made in the year 1909.

He modeled the bust after the couple returned from summer trip to spain.

The composition changes when the sculpture is viewed from different angles.

Hence, option: a is the correct answer.

a. sculpture in the round.

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3 years ago

5, minus, start fraction, t, divided by, 3, end fraction when t=12

11Alexandr11 [23.1K]

$\quad \huge \quad \quad \boxed{ \tt \:Answer }$

$\qquad \tt \rightarrow Final \:\:Value = 1\:$

____________________________________

$\large \tt Solution \: :$

The statement can be represented as :

$\qquad \tt \rightarrow \: 5 - \dfrac{t}{3}$

[ for t = 12 ]

$\qquad \tt \rightarrow \: 5 - \dfrac{12}{3}$

$\qquad \tt \rightarrow \: 5 - 4$

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2 years ago

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3 years ago

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nalin [4]

Answer:

$y=8 \cdot (\frac{5}{4})^x$

$f(x)=8 \cdot (\frac{5}{4})^x$

$f(x)=8 \cdot (1.25)^x$

Step-by-step explanation:

We are going to see if the exponential curve is of the form:

$y=a \cdot b^x$ , ( $b\neq 0$ ).

If you are given the $y-$ intercept, then $a$ is easy to find.

It is just the $y-$ coordinate of the $y-$ intercept is your value for $a$ .

(Why? The $y-$ intercept happens when $x=0$ . Replacing $x$ with 0 gives $y=a \cdot b^0=a \cdot 1=a$ . This says when $x=0 \text{ that} y=a$ .)

So $a=8$ .

So our function so far looks like this:

$y=8 \cdot b^x$

Now to find $b$ we need another point. We have two more points. So we will find $b$ using one of them and verify for our resulting equation works for the other.