Which is greater 2/3 or 2/6

Answers

Answer 1

Answer: 2/3 because 2/6 would equal 1/3

Answer 2

Answer: Find the common denominator

2/3--->4/6

2/6--->2/6

4/6 is greater than 2/6.

2/3 is greater than 2/6.

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Complete the following item based on the given information.The volume of a box(V) varies directly with its length(l). Using k for the constant of proportionality, express the relationship between V and l if V varies directly with l.
V = _______

Answers

Answer:

$V = kl$

Step-by-step explanation:

The direct variation states:

if $y \propto x$ , then the equation is in the form of:

$y=kx$ ; where k is the constant of proportionality.

As per the statement:

The volume of a box(V) varies directly with its length(l).

⇒ $V \propto l$

Using the above definition we have;

$V = kl$

where,

k represents for the constant of proportionality.

Therefore, the relationship between V and l if V varies directly with l is,

$V = kl$

$Volume\ V\ varies\ directly\ with\ length\ l\ proportion\ is\n\n (V)/(l)=k\ \ |*l\n V=kl$

11 less than the product of a number y and -2 is z

Answers

maybe -14 not for sure

identify whether the series infinity sigma i=1 8(5/6)^i-1 is a convergent or divergent geometric series and find the sum if possible

Answers

Answer:

The sum of infinite geometric series is:

Step-by-step explanation:

We have to find the sum of the geometric series which is given as:

$\sum^(\infty)_(i=1) 8* ((5)/(6))^i$

which could also be written as:

$8\sum^(\infty)_(i=1) ((5)/(6))^i$

As we know that any infinite series of the form:

$\sum^(\infty)_(i=1)x^i$

is convergent if |x|<1

Here we have:

x=5/6<1

Hence,the infinite series is convergent.

Also we know that for infinite geometric series the sum is given as:

$S=(a)/(1-r)$

Here we have:

a=5/6 and common ration r=5/6

Hence, the sum of series is:

$8\sum^(\infty)_(i=1) ((5)/(6))^i=8* (((5)/(6))/(1-(5)/(6)))\n\n=8* (((5)/(6))/((1)/(6)))\n\n=8* 5\n\n=40$

Hence, the sum of series is:

The sum is convergent. I'll assume the 8 isn't an attempt at using the infinity symbol, so that you have

$\displaystyle\sum_(i=1)^\infty 8\left(\frac56\right)^(i-1)$

This converges because the common ratio between terms is smaller than 1.

The sum is

$\frac8{1-\frac56}=48$

since

$\displaystyle\sum_(i=1)^\infty ar^(i-1)=a\lim_(n\to\infty)\sum_(i=1)^nr^(i-1)=a\lim_(n\to\infty)(1-r^n)/(1-r)=\frac a{1-r}$

if $|r|<1$ .

Make x the subject of m=n + x/p URGENT!! Please

Answers

Step-by-step explanation:

$m = n + (x)/(p) \n \n (x)/(p) + n = m \n \n (x)/(p )= m - n \n \n x = m(p) - n(p) \n$

Answer:

p(m - n) = x

Step-by-step explanation:

You want to "solve for x." To do this, subtract n from both sides (for the purpose of isolating the x/p term):

m - n + x/p

Next, multiply all terms by p:

p(m - n) = x

Help meeeeeeeeeeeee pleaseeeeeeee

Answers

Answer:

i think its b

Step-by-step explanation:

Pj will begin her cake deliveries at 12:20. She asked me to remind her 30 minutes befor she has to leave. What time should I remind pj about her deliveries

Answers

According to the information given, using subtraction of time involving minutes, you should remind pj about her deliveries at 11:50 AM.

She will begin her deliveries at 12:20 PM.

You have to remind her 30 minutes before that.

20 minutes before is 12 PM.

Before 12 PM, the times are AM.

10 minutes extra have to be subtracted(20 already have), 60 subtracted by 10 is 50, hence:

You should remind pj about her deliveries at 11:50 AM.

To learn more about operations involving hours and minutes, you can take a look at brainly.com/question/25169144

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