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12345 [234]
3 years ago
8

The area of the rectangle above is____square units.

Mathematics
1 answer:
iren [92.7K]3 years ago
7 0

Answer:

66 units²

Step-by-step explanation:

Area of Rectangle = l * w. We're given the length as 11 units and the width as 6 units.

  • 11*6
  • 66

Therefore, the answer is 66 units².

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Please help. 20 points. Show all work. Thank you.
Bogdan [553]
The lateral area of a cone is the surface area (aka area of the sides of the object) minus the area of the base of the cone.

The equation for the lateral area of a cone is:  lateral \: area = \pi rl
where r = radius and l = slant height.

Since you know that the lateral area = 500 \pi \: cm^{2} and the radius, r = 50 cm, you can plug those values into the equation for the lateral area and solve for l, the slant height:
lateral \: area = \pi rl\\
500 \pi =  \pi (50)(l)\\
500 = 50l\\
l = 10

The slant height of the cone is A) 10cm.

5 0
3 years ago
1) (x - 2)/(x - 3) + (3x - 11)/(x - 4) = (4x + 13)/(x + 1)​
mote1985 [20]

Step-by-step explanation:

or,(x-2)(x-4)+(3x-11)(x-3)/(x-3)(x-4)=(4x+13)/(x+1)

or,x^2-4x-2x+8+3x^2-9x-11x+33/x^2-4x-3x+12=(4x+13)/(x+1)

or,4x^2-4x-2x-9x-11x+8+33/x^2-7x+12=(4x+13)/(x+1)

or,4x^2-26x+41/x^2-7x+12=(4x+13)/(x+1)

or, (x+1)(4x^2-26x+41)=(4x+13)(x^2-7x+12)

or,4x^3-26x^2+41x+4x^2-26x+41=4x^3-28x^2+48x+13x^2-91x+156

or,-26x^2+4x^2+28x^2-13x^2+41x-26x-48x+91x=156-41

or,-7x^2+58x=115

or,-7x^2+58x-115=0

or,-(7x^2-58x+115)=0

or,7x^2-58x+115=0

or,7x^2-(35+23)x+115=0

or,7x^2-35x-23x+115=0

or,7x (x-5)-23 (x-5)=0

or, (x-5)(7x-23)=0

Either, Or,

(x-5)=0 (7x-23)=0

or,x=0+5 or,7x=23

:x=5 :x=23/7

Hence,x=5 or 23/7

7 0
3 years ago
How do i solve 6x=5x+7 by using solving systems by elimination?
klio [65]
I just learned about it. Simple!

6x=5x+7
Subtract 5x from both sides.
-5x -5x
You end up with
1x=7   or  x=7



7 0
3 years ago
Read 2 more answers
Write 9/4 as a decimal. Round to three decimal places
Greeley [361]
9/4 = 2 1/4

1/4 = 0.25

2.25 is your answer


hope this helps
7 0
3 years ago
Given: ABCD is a parallelogram and AC bisects BD.<br> Prove: AB is congruent to BC.
earnstyle [38]

Let's see

In ∆ABE and ∆CBE

  • BE=BE(Common side)
  • AE=EC[Diagonals of a parallelogram bisect each other]
  • <AEB=<BEC[90°]

So by

SAS congruence the triangles are congruent

AB=BC

  • Proved

Fact:-

It's already given AC is perpendicular to BD

  • It means diagonals are perpendicular to each other

According to general property of rhombus this parallelogram is also a rhombus.

So sides are equal hence AB =BC

3 0
2 years ago
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