Identify the coordinates of the vertices of the polygon.Identify the coordinates of the vertices of the polygon.A. (3,5), (–6,1), (–3,–4), (0,–5), (7,–3)
B. (–3,5), (–6,1), (–3,–4), (0,–5), (7,–3)
C. (3,5), (–6,1), (–3,–4), (–5,0), (7,–3)
D. (3,5), (6,1), (–3,–4), (0,–5), (7,–3)
Identify the coordinates of the vertices of the polygon.Identify the - 1

Answers

Answer 1
Answer:

Answer:

A

Step-by-step explanation:

The coordinates are (3,5),(7,-3),(0,-5),(-3,-4) and (-6,1). So the correct option is A


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!!URGENT!!Camila has had a collection of sports cards for several years. If the time in years since the collection started is represented by t, and the number of cards in the collection is represented by B, match each of the statements below with an equation that models the function described. Camila had started her collection with 250 cards and her collection decreased by 60 cards each year. Camila didn't have any cards when she started her collection, but her collection grew by 60 cards each year.

Answers

Answer:

1). 250 - 60t

2). 60t

Step-by-step explanation:

"Camila started her collection with 250 cards and decreased by 60 cards each year"

Starting number of cards with Camila = 250

Decrease in number of cards each year = 60

Decrease in number of cards after 't' years = 60t

Number of cards after 't' years = 250 - 60t

"Camila didn't have any card when she started her collection, but her collection grew by 60 cards each year."

Number of cards with Camila = 0

Number of cards grew each year = 60

Number of cards after 't' years = 60t + 0 = 60t

What is the most precise term for quadrilateral ABCD with vertices A(4, 4), B(5, 8), C(8, 8),and D(8, 5)?
square
rhombus
kite
Parallelogram

Answers

The most precise term for quadrilateral ABCD with vertices A(4, 4), B(5, 8), C(8, 8) is a kite.

Option C is the correct answer.

What is a kite?

A kite is a quadrilateral where the adjacentsides are equal which means there are two pairs of equal sides.

We have,

Quadrilateral ABCD:

A = (4, 4)

B = (5, 8)

C = (8, 8)

D = (8, 5)

Now,

A__________B

|                      |

|                      |
|                      |

D_________ C

We see the distance between the two points.

AB = √(8 - 4)² + (5 - 4)² = √(4² + 1) = √17

AD = √(5 - 4)² + (8 - 4)² = √(1² + 4²) = √17

AB = AD

BC = √(8 - 8)² + (8 - 5)² = √9 = 3

CD = √(5 - 8)² + (8 - 8)² = √9 = 3

BC = CD

AB and AC are adjacent sides.

CD and DB are adjacent sides.

So,

The quadrilateral ABCD is a kite.

Thus,

The quadrilateral ABCD is a kite.

Learn more about kite here:

brainly.com/question/17306509

#SPJ1

What way of solving systems would you Ik use for these two equations ? X=3 y=2x+1

Answers

Answer:

Substitution

Step-by-step explanation:

Subtitue x=3 into the second equation

y=2(3)+1

y=6+1

y=7

How many zeros would you find at the end of 100!, fi you ex- pandeditoutinbaseten?

Answers

Answer:

Hope this helps! :)

You would find 24.

Eduardo tiene un terreno cuadrado, su frente está determinado por las coordenadasb (2,3) y (18,3). Si se desea realizar una construcción dentro del terreno, para lo cual se necesita poner una malla a su alrededor. ¿Cuántos metros de malla necesita comprar Eduardo para rodear el terreno completo?

Answers

Answer:

Eduardo necesita 64 metros de malla para cercar el terreno completo.

Step-by-step explanation:

Por Geometría recordamos que un cuadrado es una figura geométrica con cuatro lados de igual longitud y cuatro ángulos internos rectos. Hallamos la longitud del lado frontal por la Ecuación General de la Longitud de un Segmento de Recta:

l = \sqrt{(x_(B)-x_(A))^(2)+(y_(B)-y_(A))^(2)}(Eq. 1)

Donde:

x_(A), x_(B) - Componentes independientes inicial y final, medidos en metros.

y_(A), y_(B) - Componentes dependientes inicial y final, medidos en metros.

l - Longitud del segmento de recta, medidos en metros.

Si conocemos que A(x,y) = (2\,m, 3\,m) y B(x, y) = (18\,m,3\,m), entonces la longitud del segmento de recta es:

l =\sqrt{(18\,m-2\,m)^(2)+(3\,m-3\,m)^(2)}

l = 16\,m

El metraje requerido para cercar el terreno es el perímetro de ese lugar, es decir, cuatro veces la longitud del lado frontal. Es decir:

p = 4\cdot l(Eq. 2)

Donde p es el perímetro del cuadrado, medido en metros.

Si l = 16\,m, entonces el metraje requerdo para cercar el terreno es:

p = 4\cdot (16\,m)

p = 64\,m

Eduardo necesita 64 metros de malla para cercar el terreno completo.

What is the y-intercept of y=5(6.8)^x
A. 5
B. 6.8
C. 1
D. x

Answers

Answer: A. 5

Step-by-step explanation:

The given exponential equation:

y=5(6.8)^x

To calculate the y intercept , we need to substitute x =0 , the given equation, we get

y=5(6.8)^0\n\n\Rightarrow\ y=5(1)......................\text{Since}\ a^0=1\n\n\Rightarrow y=5

Hence, the y intercept of the given exponential equation = 5.

Hello,

answer A

5*6.8^0=5*1=5