A group of 32 players forms 4 volleyball teams. If there are 96 players, how many teams can be formed?
Answers
There will be 12 teams can be formed if the group of 32 players forms 4 volleyball teams.
What is a fraction?
Fraction number consists of two parts, one is the top of the fraction number which is called the numerator and the second is the bottom of the fraction number which is called the denominator.
We have:
A group of 32 players forms 4 volleyball teams.
Total number of players = 96×4
= 384
Number of teams = 384/32
= 12
Thus, there will be 12 teams can be formed if the group of 32 players forms 4 volleyball teams.
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4*3=12
12 équipes volleyball if there are 96 players.
Related Questions
greatly across different items. This items at Burger King is crucial for both consumers and the fast food chain. Calorie count varies also guiding Burger King in ims. This information can help consumers make informed choices and maintain a healthy weight, while efforts to provide more transparent their menu offerings to provide healthier options. In recent years, fast food chains have made aid in promoting healthier eating habent information about calorie content, and displaying this information on menus and websites an analyst, which examines various fabits. The following output represents the findings of a multiple regression analysis conducted by Answer the following questions. 1. How many predictors were considered in his analysis? 2. State the Regression Equation. (Keep 2 decimals) 3. State the value of bo and interpret it in context. 4. State the value of b3 and interpret it in context.
Alejandro has 3 times as many playlists as Derrick does. Alejandro has 24 playlists. If d = the number of playlists Derrick has, which mathematical sentence expresses the information above?
What's the lateral area of a right circular cone if the diameter of the base is 4 m and the slant height of the cone is 15m? Round your answer to the nearest whole number. A. 214m2 B. 107m2 C. 94m2 D. 188m2
Divide 7/24 by 35/48 and reduce the quotient to the lowest fraction. A. 245/1152 B. 2/5 C. 4/10 D. 42/48
Answers
All you have to do is times 195 by 6:
195
x 6
-------------
1 1 7 0
Now make that back into £11.70
Answers
The graph of the equation is the set of points that are solutions to the equation.
A coordinate pair on the graph of the equation is a solution to the equation.
For the point (0, -1): -1 = -(0) - 1 = 0 - 1 = -1.
Therefore, The point ( 0, −1 ) lies on the graph of the equation.
The y-intercept of the function y=−2x+8y is the y-intercept of the function represented in the graph.
A graph with a line running through point (1,6) and point (5, -2)
Answers
The equation that passes the point ( 1, 6 ) and ( 5, -2)
First solve the slope
M = ( 6 – (-2)) / ( 1 – 5 )
M = -2
At point ( 1,6) solve the y intercept b
Y = mx + b
6 = (-2)(1) + b
b = 8
so the equation is y = -2x + 8
Answer: (PIC)
Hope this helps- if so
PLEASE MARK BRAINIEST
2x^2+5x-9=0
Answers
Final answer:
The quadratic equation 2x^2+5x-9 = 0 has two solutions or zeros, which may be real or complex. They can be found using the quadratic formula: x = [-5 + sqrt(97)]/4 and x = [-5 - sqrt(97)]/4.
Explanation:
The equation given is 2x^2+5x-9=0, which is a quadratic equation. The solutions or zeros of a quadratic equation can be found using the quadratic formula: x = [-b ± sqrt(b^2 - 4ac)]/2a. Here, a=2, b=5, and c=-9.
Let's substitute these values into the formula:
x = [-(5) ± sqrt((5)^2 - 4*2*(-9))]/2*2
x = [-5 ± sqrt(25 + 72)]/4
x = [-5 ± sqrt(97)]/4
Therefore, this equation has "two solutions" or zeros, which are x = [-5 + sqrt(97)]/4 and x = [-5 - sqrt(97)]/4.
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Answers
f(4) = 3.4 + 5 = 17
I think so
The rate of inflation is 3%. The cost of an item in future years can be found by iterating the function c(x)=1.03x. Find the cost of a $1500 refrigerator in three years if the rate of inflation remains constant.
Select one:
a. $1645.00
b. $1545.00
c. $1639.09
d. $1539.99
Answers
The exact value of the position of the rider after the carousel rotates 5π/12 is 5 (-√2 + √6), 5(√2 + √6).
The position
Since the position of the carousel is (x, y) = (20cosθ, 20sinθ) and we need to find the position when θ = 5π/12 = 5π/12 × 180 = 75°
So, substituting the value of θ into the positions, we have
(20cos75°, 20sin75°)
The value of 20cos75°
20cos75° = 20cos(45 + 30)
Using the compound angle formula
cos(A + B) = cosAcosB - sinAsinB
With A = 45 and B = 30
cos(45 + 30) = cos45cos30 - sin45sin30
= 1/√2 × √3/2 - 1/√2 × 1/2
= 1/2√2(√3 - 1)
= 1/2√2(√3 - 1) × √2/√2
= √2(√3 - 1)/4
= (√6 - √2)/4
= (-√2 + √6)/4
So, 20cos75° = 20 × (-√2 + √6)/4
= 5 (-√2 + √6)
The value of 20sin75°
20sin75° = sin(45 + 30)
Using the compound angle formula
sin(A + B) = sinAcosB + cosAsinB
With A = 45 and B = 30
sin(45 + 30) = sin45cos30 + cos45sin30
= 1/√2 × √3/2 + 1/√2 × 1/2
= 1/2√2(√3 + 1)
= 1/2√2(√3 + 1) × √2/√2
= √2(√3 + 1)/4
= (√6 + √2)/4
= (√2 + √6)/4
So, 20sin75° = 20 × (√2 + √6)/4
= 5(√2 + √6)
Thus, (20cos75°, 20sin75°) = 5 (-√2 + √6), 5(√2 + √6).
So, the exact value of the position of the rider after the carousel rotates 5π/12 is 5 (-√2 + √6), 5(√2 + √6).
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