Which expression is equal to (1.5)3? Select all that apply. A. 5.0625 B. 3.375 C. 4.5 D. 2.25 × 1.5 E. 2.5 × 1.25

Answers

Answer 1
Answer:

The expression is equivalent to 3.375 and 2.25 × 1.5.

We have to determine

Which expression is equal to (1.5)^3?

The expression is equivalent to;

= (1.5)^3\n\n= 1.5 * 1.5 * 1.5\n\n= 3.375

Therefore,

The expression is equivalent to;

= 2.25 * 1.5\n\n= 3.375

Hence, the expression is equivalent to 3.375 and 2.25 × 1.5.

To know more about Expression click the link given below.

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Answer 2
Answer:

Answer:

its B and D

Step-by-step explanation:

cause 1.5 times 1.5 times 1.5 is 3.375 which is (1.5)  and the explanation for D is that 2.5 times 1.25 Is 3.375 which is (1.5) Hope i helped:)


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The depth of a lake is 1,400 meters.What is the depth in kilometers?

Answers

1.4km 1000 meters is equal to 1 kilometer i hope that this helps
1.4km 1000 meters is equal to 1 kilometer

Use the distributive property to find the value of 8(10 + 9).
152
82
89
97

Answers

The answer is 89 because you distribute the 8 to the 10 and then to the 9. 80+9=89
152 because 8x10=80 and 8x9=72 so 80+73=152

Find the midpoint between the points (6, 2) and (9, 4)

Answers

Answer:

(7(1)/(2) ,3)

Step-by-step explanation:

to find midpoint of (x₁, y₁) & (x₂, y₂):

x=(x_1+x_2)/(2)

y=(y_1+y_2)/(2)

x=(6+9)/(2)

  =7(1)/(2)

y=(2+4)/(2)

  =3

coordinate of midpoint = (7(1)/(2) ,3)

Answer:

(15/2, 3) or (7.5, 3)

Step-by-step explanation:

To find the midpoint between two points, you can use the midpoint formula

midpoint = \(\left((x_1 + x_2)/(2), (y_1 + y_2)/(2)\right)\)

In this case, the two points are (6, 2) and (9, 4).

So, \(x_1 = 6\), \(y_1 = 2\), \(x_2 = 9\), and \(y_2 = 4\).

Now, plug these values into the formula:

Midpoint = \(\left((6 + 9)/(2), (2 + 4)/(2)\right)\)Midpoint = \(\left((15)/(2), (6)/(2)\right)\)

Then, simplify.

Midpoint = \(\left((15)/(2), 3\right)\)

So, the midpoint between the points (6, 2) and (9, 4) is \(\left((15)/(2), 3\right)\) or (7.5,3)

(I am never using equation again!)

For the values a = 3.4 and b = 2.6, which are legs of a right triangle, find c, the hypotenuse, to the nearest tenth.A. 4.3

B. 2.4

C. 2.2

D. 4.8

Answers

The length of the hypotenuse is 4.3. This is calculated as the square root of 3.4 squared plus 2.6 squared.

Answer:

Using Pythagoras theorem.

In any right angle triangle:

\text{Hypotenuse side}^2 = \text{Sum of the square of side}

As per the statement:

For the values a = 3.4 and b = 2.6, which are legs of a right triangle.

We have to find c, the hypotenuse:

Apply the Pythagoras theorem, we have;

c^2 = a^2+b^2

Substitute the values we have;

c^2=3.4^2+2.6^2 = 11.56+6.76 = 18.32

then;

c=√(18.32) = 4.28018691

Therefore, the value of c, the hypotenuse, to the nearest tenth is, 4.3 units

Is this correct? I have tried and want it checking

Answers

Beautifully done !  Both questions.  Really.
You do know what you're doing.

Draw and label line AB. Draw point C on it

Answers

To draw line AB with point C on it, draw a line segment AB by using a compass draw one point on the line and label the dot C.

Draw a line segment and label its endpoints with the letters A and B. You are then asked to draw a point on the line segment and label it with the letter C.

Here is a step-by-step guide on how to draw point C on line AB:

1. Draw a straight line segment using a ruler.

2. Label the endpoints of the line segment with the letters A and B.

3. Place the compass point at point A and draw an arc that intersects line AB.

4. Without changing the compass radius, place the compass point at point B and draw an arc that intersects the first arc.

5. Label the point of intersection point C.

For similar question on line segment

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a                                     b
                  c 
this your answer don't  look at the line  with c