Last year mark was 46 inches tall.This year ,Mark's height is 3 inches less than peter's height.Peater is 52 inches tall .How tall is Mark? Write an equation

Answers

Answer 1
Answer: 52-3=49
Peter is 52 in tall
-3
=49
Answer 2
Answer: 52-3=49
hope this helps


Related Questions

What is the value of x in the equation −x = 4 − 3x + 6?A. 5 B. 10 C. −5 D. −10
A self-serve car wash charges $5.32 to use its facilities, plus an additional $0.84 for each minute the customer is at the self-serve car wash. If Tiffany was at the car wash for 5 minutes, how much was she charged?A.$4.20B.$9.52C.$6.16D.$10.32
Luciana is starting a two-week social media campaign to attract new subscribers to BlastOn, a music website for teens. She has the following data from her last campaign to help plan her strategy.Based on this data, what should be Luciana’s strategy for the new campaign?If your answer is incomplete or confusing PLEASE DO NOT write the answer down. Or YOU will be REPORTED!!!!
Saac applied the steps below to find the product of (4.2)(–5.4).Step 1: (4.2)(–5.4) = (–5.4)(4.2) Step 2: = (–5.4)(4) + (–5.4)(0.2) Step 3: = (–21.6) + (–1.08) Step 4: = –22.68 Which step shows where Isaac applied the distributive property? Step 1 Step 2 Step 3 Step 4
Of the28 golf balls 5/7 are white how many are white

What is the mean of this set of numbers? 82 , 79 , 72 , 72 , 81 , 77 , 69 Show your work (Round to the nearest tenth).

Answers

82 + 79 + 72 + 72 + 81 + 77 + 69= 532
532/7 = 76
The mean is 76

Answer:

76≅80

Step-by-step explanation:

At a store, cartons of whole milk costs $10.50 and 5 cartons of fat free milk costs $5.00. How much would it cost to buy 3 cartons of whole milk and 2 cartons of fat free milk?

Answers

Answer:

$31.50

Step-by-step explanation:

Points A(–3, –2) and C(4, 5) are the endpoints of a diagonal of a square. Give the coordinates of the other two vertices.

Answers

The coordinates of the other two vertices are:

(1/2 + √98, 3/2)

(1/2, 3/2 - √98)

If A(-3, -2) and C(4, 5) are the endpoints of a diagonal of a square, and since a square has equal sides and right angles, you can find the other two vertices by considering the properties of a square.

Let's calculate the midpoint of AC, which will be the center of the square. The midpoint of AC can be found by averaging the coordinates of A and C:  

Midpoint M = ((-3 + 4) / 2, (-2 + 5) / 2) = (1/2, 3/2)

Now, we know the center of the square is at (1/2, 3/2).

To find the other two vertices, we'll move from the center in different directions.

Since a square has four equal sides, the distance from the center to any corner will be the same as the distance from A to C.

The distance between A and C can be found using the distance formula:

d = \sqrt((x2 - x1)^2 + (y2 - y1)^2)

d = \sqrt ((4 - (-3))^2 + (5 - (-2))^2) = \sqrt (7^2 + 7^2) = \sqrt (49 + 49) = \sqrt 98

So, the distance from the center to any corner is √98.

Now, we can find the other two vertices by moving √98 units from the center in different directions.

One vertex is √98 units to the right of the center: (1/2 + √98, 3/2)

One vertex is √98 units below the center: (1/2, 3/2 - √98)

For similar question on vertices.

brainly.com/question/1217219

#SPJ3

Answer:

B(4,-2) D(-3,5)

Step-by-step explanation:

you must graph the points and project the lines in X and Y until they intersect and form a square

I attached an image

How do I do this and what is the answer? please help ASAP!!

Answers

first add the two to the -2 and 34 , so it is 9x > 36. then you divide the 9 on both sides , so then it becomes x > 4. The answer is x>4
9x - 2 > 34

9x > 36

x > 4

(7y + 78) = (y + 10)

Answers

\text{Hello there!}\n\n\text{Solve for y:} \n\n7y + 78 = y + 10\n\n\text{Subtract y from both sides}\n\n6y+78=10\n\n\text{Subtract 78 from both sides}\n6y=-68\n\n\text{Divide both sides by 6}\n\n\nboxed{y= -34/3}

Simplify remove all perfect squares from inside the square root 125

Answers

Answer:

5√(5)

Step-by-step explanation:

We start by factoring 125 and look for a perfect square:

125= 5*5*5=5^(2) *5.

This allow us to simplify the radical:

√(125) = \sqrt{5^(2) *5}

So we have:

\sqrt{5^(2) *5} =5√(5)