How 7/3 compares to 2 1/3

Answers

Answer 1

Answer: 7/3 written as a mixed fraction is 2 1/3

So

7/3 = 2 1/3

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Is the elevation halfway between the peak of Mount Ojos del Salado and the Atacama Trench above sea level or below sea level? Explain without calculating the exact value

Answers

I'm pretty sure it's below sea level because the trench is much farther down than the height of the mountain so if you were to find the middle it would have to be below sea level... I hope this helped :0

10 inches divided by 1 half

Answers

20 inches is the answer.

20 inches is the best answer

Diallo says that the value of 12-3 to the second power is 81. how did he get that answer

Answers

Answer:

12-3= 9

9^2= 81

Step-by-step explanation:

As the statement indicates that diallo says that the value of 12-3 to the second power is 81, it means that he subtracted 3 from 12 which is equal to 9. Also, the value of 12-3 to the second power means that he calculed the value of 9 squared which is 81.

He would have to subtract 12 and 3 which would give you a total of 9. then he would have to find the value of 9 squared which is 81. Hope that helped!

Which classification best represents a triangle with side lengths 6cm, 10cm, and 12 cm?

Answers

We can sort out this triangle as a scalene triangle, that is, a triangle that has three unequal sides. It is also true that there are no equal angles for this type of triangles. If a scalene triangle has an angle of 90°, then this is called a right triangle. But this is not right triangle. Let's prove it:

We know that the Pythagorean Theorem establishes that:

$c^2=a^2+b^2 \n where \ a \ and \ b \ are \ the \ sides \ and \n c \ is \ the \ Hypotenuse \ that \ is \ always \ the \ greatest \ side$

Therefore, we can say that:

$a=10cm \n b=6cm \n c=12cm$

Accordingly:

$12^2 \neq 10^2+6^2 \therefore \boxed{144 \neq 136}$

In fact, this is not a right triangle.

Which circles have a circumference of 20pi units? Choose all answers that are correct. a) a circle with a diameter of 40 units; b) a circle with a radius of 10 units; c) a circle with a diameter of 20 units; d) a circle with a radius of 20 units?

Answers

So, keep in mind that for a circle, circumference equals pi times the diameter. So, C=pi*d. In this problem, 20pi=pi*d. We can solve for d by dividing both sides by pi, for inverse operations: 20pi/pi=(pi*d)/pi. d=20. So, the diameter is 20 units. Finally, keep in mind that the radius is half the diameter. So, the radius is 20/2 units, or 10 units.

Answer: B, C

Triangle ABC has an exterior angle with measure 112 degrees. Which of the following could NOT be the measures of the angles of triangle ABC?68,70,42
30,68,82
68,60,52
68,42,88

Answers

So open up the attachement I have posted so that way you can go along with me better. :)

So if the exterior angle is 112, then $\sf{180-112 = z}$

So $\sf{z=68}$

So that means any answer choice that does not have 68 has to be gone. Unfortunately, all of them have 48 so we can't eliminate any.

Also, $\sf{x+y=112}$ because x+y+z=180 but subtract the value of z which is 68 and we get that.

So that means that the other two angles in the answer choice should add upto 112.

A) 70+42 = 112
B) 30+82= 112
C) 60+52 = 112
D) 42+88 = 130

So D is the correct answer. Because it does not equal to 112

~After doing this I realized that there was an easier way~

Just add up all of the 3 angles in the answer choice to see if it equals to 180/

A) 68+70+42 = 180
B) 30+68+82 = 180
C) 68+60+52 = 180
D) 68+42+88 = 198

And 198 degrees in a triangle is not possible, so the answer is D.

$\boxed{\sf{Answer~is~D~which~is~68,42,88}}$

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