How many minutes is it from 8:00am to 11:40am?

Answers

Answer 1
Answer:

Answer:

220 minutes

Step-by-step explanation:

Find how many hours there are between the two times which is 3 hours then multiply 3 by 60 because there are 60 minutes in an hour

Since the time is 11:40 we also know 40 minutes have passed so add the two minutes

40+180=220


Related Questions

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Max was on vacation twice as long as Jared and half as long as Wesley. The boys were on vacation a total of 3 weeks. How many days was each boy on vacation?
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HELP!!!!A hockey team scored 45 goals in its first 16 games.

At this rate, how many goals would the team score in an 80 game season?



A.
50


B.
109


C.
141


D.
225

Answers

First, find the unit rate. To do this, divide 45 ÷ 16 = 2.8125
The team scores 2.8125 goals per game (on average)
Now that you have the unit rate, you can find out how much they will score for any amount of games. Just multiply 2.8125 by 80 and you will get:

225 points in 80 games :)

How do you know if a number is smaller or bigger

Answers

use a number line and plot it with zero in the middle and the positive numbers on the right and the negative numbers on the left
the farther to the right a number is, the bigger it is
the farther to the left a number is, the smaller it is

How many different four digit numbers can you make with these?

Answers

with what?
 because u didnot add any numbers 2 the question though

How do i turn 44.4% as a ratio?

Answers

a=44.4\%x\nb=(100\%-44.4\%)x=55.6\%x\n \n (a)/(b) = (44.4\%x)/(55.6\%x) = (44.4)/(55.6) = (444)/(556) = (111\cdot4)/(139\cdot4)= (111)/(139)
100% ---- 44.4%= 55.6% and 44.4%  / 55.6% = 444/ 556= 111/139

The number written in standard form:six million ,seven hundred thousand, twenty

Answers

Standard form: 6,700,020. Hope that helps!
6,700,020 what do you not understand about this?

Rewrite the expression as a complex number in standard form a+bi

Answers

Answer:

\textbf{$a + bi = 2 + i$}\n

Step-by-step explanation:

\textup{Given:}\n$$(4 + √(16 - (4)(5)))/(2)$$\n\textup{This can simplified as:}\n\vspace{6mm}\n

$ (4 + \sqrt(-4))/(2)$\vspace{6mm}\n$\implies (4 + 2i)/(2)$\vspace{5mm}\n$\implies 2 \left(  (2 + i)/(2) \right)$\vspace{5mm}\n$$\therefore a + bi = 2 + i$$

The expression

4 + (√(16 - (4)(5)))/(2)

can be rewritten as a complex number in standard form as 4 + i.

How did we get the value?

To rewrite the expression

4 + (√(16 - (4)(5)))/(2)

as a complex number in standard form a + bi, we need to simplify the expression inside the square root and then perform the necessary calculations.

The expression inside the square root is 16 - (4)(5) = 16 - 20 = -4. Since we have a negative value inside the square root, we can rewrite it as 2i√{1} to simplify it.

Now, let's rewrite the expression:

\[4 + (√(16 - (4)(5)))/(2) = 4 + (√(-4))/(2) = 4 + (2i√(1))/(2) = 4 + i√(1)\]

Since √{1} = 1, the expression becomes:

4 + i√{1} = 4 + i

Therefore, the expression

4 + (√(16 - (4)(5)))/(2)

can be rewritten as a complex number in standard form as 4 + i.

learn more about complex number in standardform: brainly.com/question/12241782

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