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3 years ago

Every square is a rectangle.

1 answer:

7 0

<span>Every square is a rectangle. Always

</span>A<span> rectangle is any four-sided with four right angles and opposite sides are equal.
Squares has four right angles, so square is a special type of rectangle with all sides equal.
</span>

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PLEASE ANSWER WILL MARK BRAINLIEST AND ALL OF THAT

juin [17]

5 is the answer

hope i helped

3 0

3 years ago

Read 2 more answers

Yolanda has 3/4 of a cup of sugar. This is 3/5 of what she needs. How much sugar does Yolanda need?

finlep [7]

Answer:

$1\frac{1}{4}$ cups

Step-by-step explanation:

3/4=3/5

<h2>2. Solving</h2>

3/4*1/3=3/5*1/3

1/4 = 1/5

1/4*5=1/5*5

5/4=5/5

5/4= 1 and 1/4 cups

Hope this helped! Please mark brainliest :)

~~ SUMMER ~~

8 0

3 years ago

3,9,15 what is the 36th term

Yakvenalex [24]

firstly, we have to find the difference

the diff is 6

we apply the concept diN+0

Di is difference

N is n

0 is first term - difference

first term is 3

diff is 6

3-6 = -3

nth term is 6n-3

then, we just substitute which is n is the 36th term

: 6(36)-3 = 213

7 0

3 years ago

Answer:<br> A. 20 units<br><br> B. 30 units<br><br> C.40 units<br><br> D. 50 units

Over [174]

The answer is C.40 units

4 0

3 years ago

What is the sum of the diagonals in a rectangle whose area is 25v3 and whose width is 5?

Nastasia [14]

Answer:

Sum of diagonals = 20 units

Step-by-step explanation:

$A(rectangle)=25\sqrt 3\: units^2\\w(rectangle) =5\: units$

To find: Sum of diagonals

$A(rectangle)=l(rectangle)\times w(rectangle)$

$\implies l(rectangle)=\frac{A(rectangle)}{w(rectangle)}$

$\implies l(rectangle)=\frac{25\sqrt 3}{5}$

$\implies l(rectangle)={5\sqrt 3}\: units$

Let the diagonals of the rectangle be $d_1\:\&\:d_2\: units$

Diagonals of a rectangle are equal in measure.

$\implies d_1=d_2=\sqrt{l(rectangle)^2+w(rectangle)^2}$

(By Pythagoras Theorem)

$\implies d_1=d_2=\sqrt{(5\sqrt 3)^2+(5)^2}$

$\implies d_1=d_2=\sqrt{75+25}$

$\implies d_1=d_2=\sqrt{100}$

$\implies d_1=d_2=10\: units$

$Sum \:of \:diagonals = d_1+d_2$

$\implies Sum \:of \:diagonals = 10+10$

$\implies Sum \:of \:diagonals = 20\: units$

4 0

3 years ago