if there are 2 boards on a shelf one is 234 in the other is 246 in what is the total legth of the boards

Answers

Answer 1
Answer:

The lengths of the two boards (234 inches and 246 inches) and adding them together, we find that the combined length of the boards is 480 inches.

To find the total length of the two boards, you need to add their individual lengths together.

Step 1: Identify the length of each board. The first board is 234 inches long, and the second board is 246 inches long.

Step 2: Add the lengths of the boards together.

234 (length of first board) + 246 (length of second board) = 480

So, the total length of the two boards on the shelf is 480 inches. This means that if you were to place the two boards end-to-end, they would cover a distance of 480 inches.

In summary, by identifying the lengths of the two boards (234 inches and 246 inches) and adding them together, we find that the combined length of the boards is 480 inches. This calculation helps us understand the total amount of space the boards would occupy if placed side by side.

For more about lengths:

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One step equations with fractions

Answers

Answer:

9=48

Step-by-step explanation:

shown above in the photo hope it helps

Answer:

9) x = 32

11) x = 33.3

Step-by-step explanation:

9) 1/4x = 8

4 x 1/4x = 8 x 4

X = 32

11) 3/5x = 20

5 x 3/5x = 20 x 5

3x = 100

3x ÷ 3 = 100 ÷ 3

X = 33.33333

X = 33.3

The area of a rectangle is 36 cm2. The length of the rectangle is 8 cm.What is the width of the rectangle?


cm

Answers

What is the width of the rectangle? My answer is 32

Which number is equivalent to 3⁴÷3² This problem comes straight from a standardized test given in New York in 2014.

Answers

Answer:

9

Step-by-step explanation:

3^4 / 3^2 = 3^(4 - 2)

= 3^2
= 9

Point I is on line segment H
J

HJ
. Given
I
J
=
3
x
+
3
,
IJ=3x+3,
H
I
=
3
x

1
,
HI=3x−1, and
H
J
=
3
x
+
8
,
HJ=3x+8, determine the numerical length of
H
J

.
HJ
.

Answers

Answer:

Step-by-step explanation:

the answer is 14

In a 30-60-90 triangle the long leg is half the hypotenuse
Always
Sometime
Never

Answers

Answer:

Never.

Step-by-step explanation:

Definition:

In a 30-60-90 triangles:

  • The length of a hypotenuse sides is twice the length of the shorter leg
  • The length of the Longer side is √(3) times the shorter leg.

As per the statement:

In a 30-60-90 triangle the long leg is half the hypotenuse.

since,

\text{Shorter leg} = (1)/(√(3)) \cdot \text{Length of longer side}

By definition;

length of a hypotenuse sides is twice the length of the shorter leg

\text{length of hypotenuse} = 2 \cdot (1)/(√(3)) \cdot \text{Length of longer side}

\text{length of hypotenuse} =(2)/(√(3)) \cdot \text{Length of longer side}

\text{length of longer side} =(√(3))/(2) \cdot \text{Length of Hypotenuse side}

Therefore. the given statement "In a 30-60-90 triangle the long leg is half the hypotenuse." is Never.

I wanted to say Sometime
But I believe the answer is Never

Write 0.39 repeating as a fraction in simplest form.

Answers

Answer:

im on that question too thats crazy

Step-by-step explanation: