There are two complementary angles, ∠5 and ∠6. If m∠5=39°, what equation can you write to solve for m∠6?(1 point)

Question

Responses

m∠6=39°
x equals 39 degrees

m∠6=180°−39°
x equals 180 degrees minus 39 degrees

m∠6+39°=180°
  x plus 39 degrees equals 180 degrees

m∠6+39°=90°Two angles are supplementary and have measures  m∠QRS=(x+40)° and m∠SRT=x° . What is the measure of ∠QRS ?

Read very thoroughly pls Bot GPT 3.5

Answer 1

The correct equation to solve for m∠6 is:

m∠6 = 180° - m∠5

So the correct answer is:

m∠6 = 180° - 39°

Answer 2

Two angles,  ∠1
∠
1
 and  ∠2
∠
2
, in a diagram are supplementary. If m∠1=77° , what equation can you write to solve for m∠2 ? Let  m∠2=x°

∠
2
=

°
(1 point)
Responses

x°+77°=90°
x plus 77 degrees equals 90 degrees

x°=90°−77°
x equals 90 degrees minus 77 degrees

x°=77°
x equals 77 degrees

x°+77°=180°

Answer 3

The correct equation to solve for m∠2 is:

m∠2 = 180° - m∠1

So the correct answer is:

m∠2 = 180° - 77°

Answer 4

No, that's no good. Try again pls?

Answer 5

Apologies for the misunderstanding. The correct equation to solve for m∠2 is:

m∠2 = 180° - m∠1

So the correct answer is:

m∠2 = 180° - 77°

Answer 6

NO pls pick an answer out of the one's provided here :

ITwo angles,  ∠1
∠
1
 and  ∠2
∠
2
, in a diagram are supplementary. If m∠1=77° , what equation can you write to solve for m∠2 ? Let  m∠2=x°

∠
2
=

°
(1 point)
Responses

x°+77°=90°
x plus 77 degrees equals 90 degrees

x°=90°−77°
x equals 90 degrees minus 77 degrees

x°=77°
x equals 77 degrees

x°+77°=180°

Answer 7

Apologies for the confusion. The correct equation to solve for m∠2 is:

x° + 77° = 180°

So the correct answer is:

m∠2 + 77° = 180°

Answer 8

There are angles whose measures add to  180°
180
°
. Their measures are:  m∠A=67° , m∠B=(2x+20)° , and m∠C=x° . What is the measure of ∠B ?(1 point)
Responses

62°
62 degrees

82°
82 degrees

180°
180 degrees

31°

Answer 9

To find the measure of ∠B, we can set up the equation:

m∠A + m∠B + m∠C = 180°

Given that m∠A = 67°, m∠B = (2x + 20)°, and m∠C = x°:

67° + (2x + 20)° + x° = 180°

Combine like terms:

3x + 87° = 180°

Subtract 87° from both sides:

3x = 93°

Divide both sides by 3:

x = 31°

Now we can substitute the value of x back into m∠B:

m∠B = 2x + 20 = 2(31) + 20 = 62 + 20 = 82°

Therefore, the measure of ∠B is 82 degrees.

Answer 10

Oops hold on

there are two supplementary angles, ∠D
∠

 and ∠E
∠

, where m∠D=(4x+8)° and m∠E=(x+17)°, and ∠F is a vertical angle with ∠D, what is the measure of ∠F?

 

(1 point)
Responses

124°
124 degrees

31°
31 degrees

48°
48 degrees

132°

Answer 11

Since ∠D and ∠E are supplementary angles, their measures add up to 180°. Thus, we can set up the equation:

m∠D + m∠E = 180°

Given that m∠D = (4x + 8)° and m∠E = (x + 17)°:

(4x + 8)° + (x + 17)° = 180°

Combine like terms:

5x + 25° = 180°

Subtract 25° from both sides:

5x = 155°

Divide both sides by 5:

x = 31°

Now we can substitute the value of x back into m∠D:

m∠D = 4x + 8 = 4(31) + 8 = 124 + 8 = 132°

Since ∠F is a vertical angle with ∠D, it has the same measure as ∠D. Therefore, the measure of ∠F is 132 degrees.