How many times does 32 go into 82

Answers

Answer 1
Answer: More specifically 32 goes into 82, 2.5625 times.

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I don't know pls help

Answers

To divide fractions, we do Keep, Change, Flip. Keep means that we keep the first fraction the same ( which is 8/1). Then for Change, we change the division sign to a multiplication sign. After that we Flip the second fraction itś reciprocal (or multiplicative inverse).
So your equation would be:

8/1 x 3/1 which equals 24

Write an expression for the sequence of operations described below.triple t, add the result to u, then multiply what you have by v

Do not simplify any part of the expression.

Answers

triple t ⇒ 3t
add the result to u ⇒ 3t + u
multiply what you have by v ⇒ (3t + u)v

Since it is instructed not to simplify, we perform the distributive property of multiplication.

(3t + u)v = 3tv + uv

If I arrange the numbers 4,5,6,7,8,9,10,11 and 12 in the squares so that the sums of all the rows,columns and diagonals are 24 what is the answer?(magic squares)

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[11]  [ 4]  [ 9]
[ 6]  [ 8]  [10]
[ 7]  [12] [ 5]

(t+8)(-2) = 12 what does t equal

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T = -14

-2(8 + T) = 12 (8 * -2 + T * -2) = 12 (-16 + -2T) = 12

Answer:

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Step-by-step explanation:

a square is constructed on each side of an equilateral triangle, and segments are drawn between adjacent external vertices of the three squares to form hexagon ABCDEF as shown. If the equilateral triangle has sides of length √3 - 1 units, what is the perimeter of the hexagon ABCDEF?

Answers

Answer:

P=6\ units

Step-by-step explanation:

we know that

The perimeter of the hexagon is equal to

P=AB+BC+CD+DE+EF+FA

Remember that

AB+CD=EF=(√(3)-1)\ units

BC=DE=FA  ----> is the length base of an isosceles triangle

so

The perimeter is equal to

P=3(√(3)-1)+3BC

Find the length side BC

Let

x ----> the measure of the vertex angle in the isosceles triangle

The measure of the vertex angle in the isosceles triangle is equal to

90^o+60^o+90^o+x=360^o

x=120^o

Applying trigonometric property

In the right triangle  of the attached figure

cos(30^o)=(BC/2)/(√(3)-1) ----> by CAH (adjacent side divided buy the hypotenuse

Remember that

cos(30^o)=(√(3))/(2)

substitute

(√(3))/(2)=(BC/2)/(√(3)-1)

BC=(3-√(3))\ units

Find the perimeter

P=3(√(3)-1)+3(3-√(3))

P=3√(3)-3+9-3√(3))

P=6\ units

What is the slope-intercept form of the function that contains the point (6, 2) and has a slope of 3?y= ____ x+ ____

Answers

The general formula: y=mx+b

(6,2) ⇒ x=6,y=2
m=3
b=?

2=3*6+b
2=18+b
b=-16

y=3m-16