Harry's rectangular side yard is 2 yards by 14 yards with an area of 28 square yards. Which dimensions have the same area

Answers

Answer 1
Answer: 4 yards by 7 yards. 2 multiplied by 14 is 28, and 4 multiplied by 7 is also 28.


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The area of the trapezoid is 108 in2.

What is the height of the trapezoid?

Answers

The area of the trapezoid is given by the formula A= (a+b)/ 2 * h

in this question a= 8, b= 10, A= 108 inches², and h is what we have to find, substitute what we have got into the formula and you will have:

108= (8+10) /2 *h

108= 9 *h

h= 108/9

h= 12 inches



area for a trapezoid is A= a+b/2 times h  (a and b are the bases which are 8 and 10 

so 108=8+10/2 x h 8+10 divided by 2 equals 9 so now we have 108=9 x h

now we must divide both sides by 9 to solve for the height 108/9 equals 12 so the height of the trapezoid is 12

Help please just type down the answer asap.

Answers

Answer:

40

Step-by-step explanation:

based off the others.

40
Just add 100 + 40 because each angle will always add back to 180

Find the measure of VYX.

Answers

Step-by-step explanation:

follow the above attachment, hope this helps you.

Divide 7/24 by 35/48 and reduce the quotient to the lowest fraction.A. 4/10
B. 2/5
C. 42/48
D. 245/1152

Answers

the answer is B.2/5
flip 35/48 so it looks like this 48/35 then chance the divide symbol and put the multiply symbol 7*48=336, and 24*35=840. your answer is 336/840 then simply reduce to get 2/5. 
  7          35
------  ÷  --------  =  ?
 24         48

 48
------
 35 

  7         48        
------- × -------- 
  24       35 

7 × 48 = 336

24 × 35 = 840

 336        2
-------- =  -------
 840        5

SO, Your answer would be B. 2/5.

  7        35        2
------  ÷ ------- = -------  
(Simplest Form) 
 24        48       5

Hope I helped:P

Write the most precise name for the space figure with the given properties. A lateral surface and two circular bases?

Answers

The figure would be a cylinder, which is two circular bases connected by a lateral side.
That would be a cylinder. c;

multiplying polynomials

find the product

(2a-1)(8a-5)

Answers

The product of (2a-1)(8a-5) is 16a² - 18a + 5.

To find the product of (2a-1)(8a-5), we can use the distributiveproperty. This means that we multiply each term in the first polynomial (2a-1) by each term in the second polynomial (8a-5) and then combine like terms.

Applying the distributive property, we have:

(2a-1)(8a-5) = 2a(8a) + 2a(-5) - 1(8a) - 1(-5)

Simplifying this expression, we get:

16a² - 10a - 8a + 5

Combining liketerms, we have:

16a² - 18a + 5

Therefore, the product of (2a-1)(8a-5) is 16a² - 18a + 5.

In this case, we multiplied each term of the first polynomial by each term of the second polynomial, resulting in four terms. Then, we combined like terms to simplify the expression. The final product is a quadratic polynomial with a leading coefficient of 16 and terms involving the variable 'a'.

To learn more about Polynomials;

brainly.com/question/11536910

#SPJ6

(2a - 1) (8a - 5)

= {2a(8a - 5)} - {1(8a - 5)}

= 16a² - 10a - 8a + 5

= 16a² - 18a + 5