Milena is trying to determine an algebraic expression to represent the amount of punch she needs to make for her party. She does not know the exact number of guests, but she wants to have 3 cups of punch per guest, plus an additional 20 cups of punch

Answers

Answer 1

Answer: c=20+3x , where c is the number of cups of punch she makes, and x is the number of guests that come to the party.

Answer 2

Answer:

Answer:

Step-by-step explanation:

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A sport arena covers 710,430 square feet of ground a news paper reported that the arena covers about 700,000 square feet of ground to what place value was the number rounded

Answers

700,000 is your final answer so the number was rounded to the hundred thousands value/place.

1/3 as long as 6 meters

Answers

The 1/3 portion of 6 meters can be calculated by the concept of Division and it is come out as, 2 meter

What is division?

Division is a mathematical operation, in which we distribute the number in equal parts, the number on the upper side is the total quantity and the number on the bottom side is equal parts of numbers which have to be distributed.

We denote division by '÷' this symbol.

Given that,

Length = 6 meters

one third portion of 6 meter = ?

It is known that,

Division means, dividing the number in equal parts

Like- a/b is written, it means

we have to divide number a in b equal parts,

Similarly,

It can be done in calculating one third portion of the length 6 meter,

So,

One third portion = 6/3

= 2

Hence, the one third length is 2 meter

To know more about division check:

brainly.com/question/21416852

#SPJ2

Ya 1/3 of 6meters is 2 meters

HELP ME PLEASE I BEG YOU I REALLY NEED WITH THESE QUESTIONS!!!!!!!!

Answers

I posted an image instead.

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:

$4 + (√(16 - (4)(5)))/(2) = 4 + (√(-4))/(2) = 4 + (2i√(1))/(2) = 4 + i√(1)$