Is 6.700 equal to 6.7?

Answers

Answer 1

Answer: Yes because zeros have no value if they are after a decimal and have no number behind them

Answer 2

Answer: the answer is yes because they are the same number.

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What is the value of the expression when p = -16 and q = -2?

P/4q

Answers

the value of the expression is 2
-16/-8 = 2

Alex is thinking of a doubles fact the sun is greater than the sum 7+7 but less than the sum of 8+9. What fact is Alex thinking of?

Answers

15 is your answer, because 7+7=14 and its greater then 14 but less then 8+9 which = 16.

9+8=17not 16 so the answer could be either 15 or 16

What is 18 and 25 as an fraction

Answers

Answer:18/25

Step-by-step explanation:

Answer As a decimal number: 18/25=18÷25=0.72 As a percentage: 0.72=0.72×100/100=72/100=72% In conclusion, in how many different ways do ...

Step-by-step explanation:

Lines l, m, and n are parallel. What is the value of x? ° Parallel lines labeled, top to bottom, l, m, and n. A transversal forms a seventy-three degree angle that lies to right of the transversal and above line l and an angle with x degrees that is to right of transversal and below line n.

Answers

73 degrees. This is because that they are corresponding angles.

What is 3/25 as a percent?

Answers

To write a fraction as a percent, first remember that a percent is a ratio of a number to 100. If we want to write $(3)/(25)$ as a percent, we need to find a fraction equivalent to $(3)/(25)$ that has a 100 in the denominator. We can do this by setting up a proportion.

$(3)/(25)$ = $(n)/(100)$

Now, we can use cross products to find the missing value.

25n = 300

÷3 ÷3

N = 12

Therefore, $(3)/(25)$ is equal to $(12)/(100)$ or 12%.

3/25 = 12/100 = 12%

Answer : 12%

Anything over 100 is a percent. 1/100 = 1% 2/100 = 2% etc . . .

Hope that helps and enjoy Brainly :)

Select ALL of the expressions that are equivalent to
$16 (5)/(2)$

Answers

Answer:

A, B, C

Step-by-step explanation:

$a^(m)/(n)=\sqrt[n]{a^m}\n\n(a^n)^m=a^(nm)\n\na^n\cdot a^m=a^(n+m)\n\n========================$

$16^(5)/(2)=\sqrt[2]{16^5}=√(16^5)\to\boxed{B}\n\n16=4^2\to16^(5)/(2)=\left(4^2\right)^(5)/(2)=4^{2\cdot(5)/(2)}=4^5\to\boxed{A}\n\n16^(5)/(2)=16^{2(1)/(2)}=16^{2+(1)/(2)}=16^2\cdot16^(1)/(2)=\left(16^2\right)\left(16^(1)/(2)\right)\to\boxed{C}$

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