Evaluate 6j+23+kl−3, when j=3, k=7, and l=33.

Answers

Answer 1
Answer:

The answer is 269. Hope this helped!! Could I possibly get brainliest!? :)


Answer 2
Answer:

the answer is 265 to the question



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1) 2x + 8y = 20 what's the solution so confused
y = 2

Answers

if y is equal to 2 then you can find x by putting 2 for y so you will have:
2x + 8(2) = 20 
2x + 16 = 20 
2x = 20 - 16
2x = 4 
x = 4/2 
x=2 :)))
i hope this is helpful
have a nice day
2x + 8y = 20 
y = 2

Substitute y with its value.

2x + 8y = 20
2x + 8(2) = 20
2x + 16 = 20
2x = 20 - 16
2x = 4
x = 4/2
x = 2

x = 2; y = 2

2x + 8y = 20
2(2) + 8(2) = 20
4 + 16 = 20
20 = 20

Find the simplest expression for the perimeter of the triangular roof truss.side 1: 3a+4

side 3: 2a-7

side 2: 9a+11

Answers

perimeter of triangle = all sides added up
3a + 4 + 2a - 7 + 9a + 11

now add like terms
3a + 2a + 9a = 5a + 9a = 14a

4 - 7 + 11
= -3 + 11 = 8

so we have  14a + 8
as our simplest expression

The value of x ?

A)3
B)27
C)54
D)6

Answers

Answer:

A) 3

Step-by-step explanation:

We know that the diagonals of the parallelogram intersect in half.

Therefore we hawe the equation:

x - 30 = -9 - 6x              add 30 to both sides

x = 21 - 6x              add 6x to both sides

7x = 21            divide both sides by 7

x = 3

X=3 hope this helps sorry if I’m wrong

Multiple Response: Please select all correct answers and click "submit." Which of the following are among the five basic postulates of Euclidean geometry? Check all that apply. A. A straightedge and compass can be used to create any figure. B. A straight line segment can be drawn between any two points. C. Any straight line segment can be extended indefinitely. D. The angles of a triangle always add up to 180.

Answers

To Euclid, a postulate is something that is so obvious it may be accepted without proof.

A. A straightedge and compass can be used to create any figure.

That's not Euclid, that's just goofy.

B. A straight line segment can be drawn between any two points.

That's Euclid's first postulate.

C. Any straight line segment can be extended indefinitely.

That's Euclid's second postulate.

D. The angles of a triangle always add up to 180.

That's true, but a theorem not a postulate. Euclid and the Greeks didn't really use degree angle measurements like we do. They didn't really trust them, I think justifiably. Euclid called 180 degrees "two right angles."

Answer: B C

Which is greater 74.3 or 7.43

Answers


Perhaps the question will be less confusing if you temporarily ignore the decimal parts, and just compare the whole-number parts.

Look at  74 , and then look at  7 .
Look at them again, and a few more times if necessary.
You'll see that  74  is waaay bigger than  7 .

That's true even when you stick the decimal parts back on.
The decimal parts can't change it ... a decimal part can't
add more than ' 1 ' to a whole number.

So 74 (plus any decimal) is still waaay bigger than 7 (plus any decimal).

74.3 is greater because it is 10 times greater than 7.43.

Solve the Equation!!


Z - 2/3 = 1/8

Answers

z- (2)/(3) = (1)/(8) \n\n z =  (1)/(8) + (2)/(3) \n\nz =  (3)/(24) + (16)/(24)\n\nz =  (3+16)/(24)  \n\nz= (19)/(24)

The value of Z in the equation given is 19/24.

Given is an equation, Z - 2/3 = 1/8, we need to solve for Z,

To solve the equation Z - 2/3 = 1/8, follow these steps:

To clear the fraction, we can multiply every term in the equation by the least common multiple (LCM) of the denominators, which in this case is 24.

This step eliminates the fractions from the equation.

Multiplying each term by 24:

24(Z) - 24(2/3) = 24(1/8)

Simplifying:

24Z - 16 = 3

To isolate the variable Z, we need to get rid of the constant term (-16) by adding 16 to both sides of the equation.

24Z - 16 + 16 = 3 + 16

Simplifying:

24Z = 19

To solve for Z, we need to isolate it on one side of the equation. We can do this by dividing both sides of the equation by 24.

24Z/24 = 19/24

Simplifying:

Z = 19/24

Therefore, the solution to the equation Z - 2/3 = 1/8 is Z = 19/24.

Learn more about equation click;

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