the ratio of girls to boys on a soccer team is 2 to 3.if there are 25 players on the team,how many are girls

Answers

Answer 1
Answer:

Answer: The number of girls= 20 and the number of boys=30


Step-by-step explanation:

Given : The ratio of girls to boys on a soccer team is 2 to 3.

=2:3

Let the number of girls be 2x

and total students will be 2x+3x=5x

Total number of players=25

\Rightarrow5x=25\n\Rightarrow\ x=(25)/(5)\n\Rightarrow\ x=5

then number of girls= 2x= 2 × 10=20

and the number of boys=3x=3 × 10=30

Answer 2
Answer: 2x-\ girls\n\n3x-\ boys\n\n2x+3x=25\n\n5x=25\ \ \ | divide\ by\ 5\n\nx=5\n\n2x=2*5=10\n\nThere\ are\ 10\ girls.

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Rolling a number cube labeled 1-6 and tossing a nickel

Answers


OK. 

If you predict a number between 1 and 6, and
also predict heads or tails, then roll and flip,
the probability that the roll and flip will all fall
exactly like you predicted is

             (1/6) x (1/2) = 1/12 = (8 and 1/3) % .

Do you have a question to ask ?

Rolling a cube with 1-6 has 6 possibilities. Tossing a nickel only has 2, heads and tails. Hope I helped!!! :D

The area of the of a rectangle is 336 square inches. If the perimeter is 76. What is the shorter sides length?

Answers

Answer:

hello :

the perimeter is : p = 2 ( w + l )

The area is : A= w ×l       w : width       l : length       w ?

2 ( w + l )  = 76

w ×l  = 336

you have the system :

w + l = 38 ...(1)

w ×l  = 336...(2)

by (1) : l = 38 - w

subst in (2) : w ( 38 - w ) =336

38w - w²= 336

w² - 38w +336 = 0

delta = b² -4ac     when : a = 1   and  b= -38      c = 336

delta = (-38)² -4(1)(336) = 1444 - 1344  = 100 = 10²

w1 = (38-10)/2 = 14( the shorter sides length)

w2 = (38+10)/2 = 24( refused  )


The shorter side's length of the rectangle is 24 inches. This is determined by solving the system of equations derived from the area (336 square inches) and perimeter (76 inches) constraints, resulting in a quadratic equation with two possible solutions, and the shorter side being 24 inches.

  • To find the shorter side's length of a rectangle with an area of 336 square inches and a perimeter of 76 inches, we'll use a system of equations.
  • Let's denote:
  • Length of the rectangle as L (in inches).
  • Width of the rectangle as W (in inches).
  • We have two pieces of information:
  • The area of the rectangle is 336 square inches:
  • L * W = 336
  • The perimeter of the rectangle is 76 inches:
  • 2L + 2W = 76
  • Now, we can solve this system of equations for L and W.
  • First, isolate L in the perimeter equation:
  • 2L + 2W = 76
  • 2L = 76 - 2W
  • L = (76 - 2W) / 2
  • L = 38 - W
  • Now, substitute this expression for L into the area equation:
  • (38 - W) * W = 336
  • Expand and rearrange the equation:
  • 38W - W^2 = 336
  • Move all terms to one side to create a quadratic equation:
  • W^2 -
  • Now, we can solve this quadratic equation for W. We can either factor it or use the quadratic formula. In this case, let's use the quadratic formula:
  • W = (-b ± √(b² - 4ac)) / (2a)
  • Where:
  • a = 1 (coefficient of W^2)
  • b = -38 (coefficient of W)
  • c = 336
  • W = (-(-38) ± √((-38)² - 4 * 1 * 336)) / (2 * 1)
  • W = (38 ± √(1444 - 1344)) / 2
  • W = (38 ± √100) / 2
  • W = (38 ± 10) / 2
  • Now, we have two possible values for W:
  • W = (38 + 10) / 2 = 48 / 2 = 24 inches (shorter side)
  • W = (38 - 10) / 2 = 28 / 2 = 14 inches (longer side)
  • So, the shorter side's length is 24 inches.

For more questions on perimeter -

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If 2c + 1 = 11, what is the value of 2c? A. 4
B. 5
C. 10
D. 12

Answers

Answer:

2c =10

Explanation:

2c+1-1=11-1          - Subtract 1 from both sides

2c=10                  - Simplify

If you want the value of x you would divide 2 on both sides and you would get 5. But you asked for 2c that's why I gave you 2c.

 Hoped this helped! :)

Answer:

2c =10

Step-by-step explanation:

~Inosuke Hashibria~

Find the area of the figure

Answers

cut it up

1 trapezoid on top
2 paralellograms on bottom

area of trapezoid=1/2(b1+b2) times h
trapezoid bases are 17 and 7+7
height=8
area=1/2(17+14) times 8
area=124

area of 2 trapezoids
base=14
height=6
area=base times height
14*6=84
times 2 because we have 2 of them
168

add
124+168=292m^2

What's the answer to (15+3)+ 14x2

Answers

(15+3) + 14*2
18 + 28 

18 + 28 = 46

Answer: 46

What is the answer to this?

Answers

The top and bottom are each triangle with base 6 in and height 3 in. So, 6 * 3 / 2 is 9 in^2 for each the top and bottom.

There are 2 rectangles with sides 5 in and 12 in, and 1 rectangle with sides 6 in and 12 in. The areas of the first rectangles are 60 in^2, and the second rectangle is 72 in^2.

Add up the 5 shapes, and you'll have:

9 + 9 + 60 + 60 + 72 = 210 in^2