Who can help me with this
Who can help me with this - 1

Answers

Answer 1
Answer: If it’s an expression it would be 5(x)+3
(x is the number of people in the Garcia family.)

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What does 3 + 3(a) simplify to when a = 5?

Answers

it’s 3+3(5). according to BOMDAS, it’s (3*5)+3 = 15+3= 18

6. What steps would you take to solve the equation: 3x + 2 = 23 *7. What steps would you take to solve the equation: -2y - 7 = 3 *
8. True or false: in order to solve the following equation, you would first subtract by 4, then multiply by 5/1 *
4+1/5=-1

Answers

To solve 3x + 2 = 23 you must:

Subtract 2 from both sides so like this 3x+2−2=23−2  and get 3x=21.

Now Divide both sides by 3 so 3x/3=21/3. Mainly divide 21/3 and get 7.

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To solve  -2y - 7 = 3 you must:

Add 7 to both sides so like this −2y−7+7=3+7  and get −2y=10.

Now Divide both sides by -2 so -2y/-2=10/-2. Mainly divide 10/-2 and get 5.

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False

6r + r = 7 what is the answer

Answers

6r+r=7 6-7=1 6+1=7 R=1 please answer my recent question

If the diameter of his flower bed is 100 inches what is distance around the garden

Answers

Well if pi is referred to as 3.14 then the distance around the garden would be 314.  
The formula for Circumfrence is pi times diameter, so 3.14 times 100 = 314 (circumfrence)

X has coordinates (a,3a) and Y has coordinates (-5a,0). Find the coordinates of the midpoint of XY

Answers

For this case we have that by definition, the midpoint of a segment is given by:

XY = (\frac {x1 + x2} {2}, \frac {y1 + y2} {2})

We have the following ordered pairs:

(x1, y1) = (a, 3a)\n(x2, y2) = (- 5a, 0)

Therefore, substituting values we have:

XY = (\frac {a-5a} {2}, \frac {3a + 0} {2})

Rewriting we have:

XY = (\frac {-4a} {2}, \frac {3a} {2})\n

XY = (- 2a, \frac {3a} {2})

Answer:

the coordinates of the midpoint of XY

XY = (- 2a, \frac {3a} {2})

Simple interest worksheet

Answers

Simple interest formula:

I=prt

where I=interest, p=principal (how much you put in at first), r=rate as a decimal, and t=number of years.

Let's plug in what we're given.

I=350*0.05*4

Calculate it out...

\boxed{I=70}

The interest earned is $70.00.

Answer:

70.00

Step-by-step explanation: