Name 3 points that are coplanar

Answers

Answer 1

Answer: G I H… I think
Coplanar is when they are the same plane so i don’t know what else it could be

Related Questions

A track runner was timed at 3 miles per hour. How many feet per minute did they run?3 miles/1hr = [x]feet/1minuteA) 264ft/minuteB) 60ft/minuteC) 15840ft/minuteD) 88ft/minuteI NEED HELP ASAP!!!!! PPPPPPPPPLLLLLLLLEEEEEEEEEAAAAAAAAASSSSSSSSSSEEEEEEEE!!!!!
please help me solve these 1, 2, 7 and 8 questions!! I will also be giving out brainlest and 30 points to you if you get it right!
Factorizar1. (a+ b)^3 − 272. 2x^2+7x+3
What is the area of this circle? (Express your answer using π.)(Note: The diameter is 6 m.)
If a goat is reduced by 19% in a sale to £25.92, find the original price

The ordered pairs (1, 81), (2, 100), (3, 121), (4, 144), and (5, 169) represent a function. What is a rule that represents this function? A. y = x 8 B. y = 8x C. y = (x + 8)2 D. y = 8x

Answers

might be d i could be wrong

What is the area, in square, of the rectangle?Sides 2
----
9

Top and bottom 3
----
7

Answers

For the area of a square or rectangle you multiply the sides. So 2 times 9 is 18. And then for the other it would be 3 times 7, which is 21.

Solve for x in the triangle below. Show your work for full credit

Answers

Answer:

x = 3

Step-by-step explanation:

Since the sum of the interior angles of a triangle is always equal to 180°. This is regardless of the size or shape of the triangle.

In this case:

We can say that:

$\sf 45^\circ + 90^\circ + (8x+21)^\circ =180^\circ$

Simplify like terms:

$\sf 45^\circ + 90^\circ + 8x+21^\circ =180^\circ$

$\sf 156^\circ +8x = 180^\circ$

Subtract 156° on both sides:

$\sf 156^\circ +8x -156^\circ= 180^\circ- 156^\circ$

Simplify:

$\sf 8x = 24^\circ$

Divideby8 on both sides:

$\sf (8x)/(8)=(24)/(8)$

$\sf x = 3$

Therefore, the value of x is 3.

Answer:

$\sf\n\textsf{The square angle in the triangle indicates }90^o.\n\n\textsf{Since sum of angles of triangle equals }180^o,\n\n(8x+21)^o+45^o+90^o=180^o\n\textsf{or, }(8x+21)^o=45^o\n\textsf{or, }8x=24^o\n\therefore\ x=3^o$