There are 12 and in a class. What is the largestnumber of groups they can besplit into and have the samenumber of boys and girls oneach team?
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well i think about it like this I added 12 and 18 together which gave me 30 right ? 12 +18 -------- 30
then I divided it by two (you must be wondering why I got the two from, its because we only have two genders which is
30/2 = 15 i hope it helped
There will be 2 groups, and each group have 6girls and 9 boys. 12 ÷ 2 = 6 18 ÷ 2 = 9
How many minutes is 3/10
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About 0.3 minutes✌️✌✌
I am thinking of two numbers. Their sum is 17. One number is 5 more than the other. What are the two numbers?
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17 - 5 = 12 12 divided by 2 is 6 17 - 6 = 11 11 and 6 are the 2 numbers
come up with as many ways to make 17 like for example 9+8=17 that is the answer because 4+5=9 and it says one number is 5 more than the other enjoy!
3 divided by what equals 36
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108 divided by 3 equals 36.I got this answer by multiplying 3 and 36, which equaled 108. Then I figured out that 108 divided by 3 equals 36!
108 because 3 divided by 308 equals 36
Which equation does not belong with the other three?. x+3=-1 x+1=-5 x-2=-6 x-9=-13
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x+3=-1 => x=-4 x+1=-5 => x=-6 x-2=-6 => x=-4 x-9=-13 => x=-4 So the different one is x+1=-5. Have a nice day!! ^^
x+3 = -1 -3 -3 x = -4
x+1 = -5 -1 -1 x = -6
x-2 = -6 +2 +2 x = -4
x-9 = -13 +9 +9 x = -4
What are two ways you can find the surface area of a prism?
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1. If the matching ends are triangles, find the area of the triangle (A=1/2bh) 2. If Matching ends are rectangles/squares, find the area of the rectangle/square (bh) Hope that was helpful!!!
The total surface area of a prism is the sum of the area of all of its sides.
The surface area = (2 * area of base) + (perimeter of base * height)
If the base is a rectangle or square you can use this formula: SA = 2LW + 2(L+W)H = 2LW + 2HL + 2HW = 2(LW + LH + HW)
If the base is a circle, use this formula: SA = 2πr² + 2πrh
If the base is a triangle, this formula will come in handy: SA = bh + ()h where s₁, s₂, and s₃ are the three sides of the triangle.