Is 6.00289467 less than 6

Answers

Answer 1
Answer: No. Imagine the 6 as
6.00000000 and the
6.00289367 is slightly greater than that
Answer 2
Answer: no because 6.00289467 is more than just 6



Related Questions

Given a vector with the initial point, (4,2) and the terminal point, (-3,1), find the vector in component form.
What does j divided by 9 is 5 mean
Isabella has $6,000. She gave her mother $1,800. She donated 1/4 of the remaining amount to a charity. What percent of her money did Isabella donate? *
Is the equation y = -1 proportional or non proportional?
Find the percent cost of the total spent on each equipment $36, fees $158, transportation $59A. 14%, 62%, 23%B. 15%, 60%, 35%C. 10%, 70%, 20%D. 11%, 62%, 27%

How do you solve this equation: 18k - 4k = -10 -4k

Answers

18k - 4k = -10 - 4k
18k - 4k + 4k = -10
18k = -10
k= (18/10) = (9/5) = 1.8
18K-4k= -10-4K
18k-4k +4k =-10
18k18=-10/18
k=-.555556

The area of a triangle is 80 square inches. The base of the triangle is 16 in.What is the height of the triangle? *
I will mark as Brainliest help

Answers

Answer:

10 inches

Step-by-step explanation:

1/2bh

1/2(16)h=80

8h=80

h=10

Which of the following is not a congruence transformation? A) a reflection over the axis b) a dilation with scale factor 0.5 c) a translation 1 unit left d) a dilation with scale factor 1

Answers

It would be c because this isn't transforming it

How do you solve for mass if KE=0.5mv2

Answers

Answer:

m=(2KE)/(y^(2) )

33pt =__ qt __qt pliz. hurry

Answers

 16.5 
1 pint(US) = 0.5 quarts (US)

solve the equation if 0 degrees is less than or equal to x which is less than or equal to 360 degrees. cos x= -1/2

Answers

Answer:

x = {120°, 240°}

Step-by-step explanation:

cos x = -1/2 for 0 ≤ x ≤ 360°

That cosine of x = -1/2 tells us two things immediately:  1) the hypotenuse has length 2 and the side adjacent to the angle x is -1.  To have a negative adjacent side, angle x must be in either Quadrant II or Quadrant III.

If in Quadrant II, the terminal side of angle x is 30° past 90°, which means that x = 120°.  If in Quadrant III, the terminal side of x is 30° short of 270°, which means that x = 240°

Then x = {120°, 240°}