What is 785 divided by 345 i need some help

Answers

Answer 1
Answer:

Answer:

2.3

Step-by-step explanation:

Divide 785 by 345 and round it to the nearest tenth.


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Which statement is true about points located in quadrant I in the coordinateplane?A. The x-coordinate is negative, and the y-coordinate is negative.B. The x-coordinate is positive, and the y-coordinate is positive.C. The x-coordinate is positive, and the y-coordinate is negative.O D. The x-coordinate is negative, and the y-coordinate is positive.Please hurry
Fator the following problem x^2+12x+36​
Using the expression you found in part a, how many minutes will it take to make and pack an order for 15 parts?

27-[38-{46-(15-13-2)}]​

Answers

Answer:

27-[38-{46-(15-13-2)}]

27-(38-(46-0)

2-(38-46)

27-(-8)

27+8

35

Is this better

The difference between a number x and 12 is 16?

Answers

Answer:

x equals 28

Step-by-step explanation:

16 + 12 = x because

5/3 x − 10 = 1/3 x
What is the value of x?

Answers

Answer:

X=1.66666667 hope this hepled

Step-by-step explanation:

by simplifying both sides of the equation, then isolating the variable.
X =7.5

I need help with my homework

Answers

The value of X=37

hope this helps :)

X= 12^2 + 35^2

= √1369

= 37

Answer:

37

Step-by-step explanation:

Pythagorean Theorem:   a²+b²=c², with a and b being the 2 shortest sides of the triangle, and c being the longest.

a²     b²       c²

12² + 35² = 1369

Once you have c², you need to find the square root of c² to get c.

The square root of 1369 is 37. c=37

What is the measure of ∠M?A.
53°

B.
65°

C.
81°

D.
98°

Answers

The shape is a quadrilateral, because it has four sides.

And sum of angles in a quadrilateral = 360 degrees.

The angle with no number but just a symbol = 90 degrees.

From the  fourth angle been  M:

Therefore:  90 + 62 + 127 + M = 360

279 + M = 360

M = 360 - 279

M = 81

M = 81°

Option C.

I hope this explains it.

Ac and bd are perpendicular bisectors of each other. adc. Find eab

Answers

Let ∠ ADC = 2β

Ac and BD are perpendicular bisectors of each other ⇒⇒ (Given information)

∴ BD
bisects the angle ADC
∴ ∠ADE = 0.5 ∠ADC = β

And in ΔADE:
∵∠DEA = 90°    ⇒⇒⇒ from the given information
∴∠DAE = 90° - β

And AC bisects ∠DAB 
⇒⇒⇒ from the given information
∴∠EAB = ∠DAE = 90° - β

<EAB = 180 - 90 - (0.5*<ADC)