CAN SOMEONE PLEASE HELP ME I'LL GIVE YOU BRAINLIEST
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Answers

Answer 1
Answer:

Answer:

x = 25

Step-by-step explanation:

From the given picture,

In ΔMLN,

m∠NML + m∠MLN + ∠LNM = 180°

61° + 39° + m∠LNM = 180°

100° + m∠LNM = 180°

m∠LNM = 180° - 100°

m∠LNM = 80°

If JK║MN and JN is a transverse intersecting these parallel lines at N and J,

∠LNM ≅ ∠LJK [Alternate interior angles]

(3x + 5)° = 80°

3x = 80 - 5

3x = 75

x = 25


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Every week, Jeffrey cleans out the wishing well at the park. How much money did he find this week? Use these clues to figure out how many pennies, nickels, and dimes he found. Write your answer on the corresponding basket CLUES He finds at least one penny, one nickel, and one dime. He has a total of 14 coins. The coins add up to 56 cents. He has more nickels than dimes. He has the same number of pennies as nickels. Questions How many Pennies? How many Nickels? How many Dimes?
How many fifths are there in 12 4/5?
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From the equations 7a = 4 and 7a + 4b = 12, one can conclude that b is?Please explain the work behind the solution
C equal 3x - 2 of x=5 than what does c equal

If a+b+c=6,ab+bc+ca=11,then what is a3+b3+c3-3abc

Answers

(a+b+c)^3=a^3 +b^3+c^3-2(ab+ac+bc)

216=a^3+b^3+c^3-2(11)

a^3+b^3+c^3=238

but ıdk how can ı find -3abc :/

Answer:  18

===============================================

Work Shown:

a+b+c = 6

(a+b+c)^2 = 6^2

(a+b+c)(a+b+c) = 36

a(a+b+c)+b(a+b+c)+c(a+b+c) = 36

a^2+ab+ca+ab+b^2+ca+bc+c^2 = 36

a^2+b^2+c^2+2ab+2bc+2ca = 36

a^2+b^2+c^2+2(ab+bc+ca) = 36

a^2+b^2+c^2+2*11 = 36

a^2+b^2+c^2+22 = 36

a^2+b^2+c^2 = 36-22

a^2+b^2+c^2 = 14

-----------------------

a^3+b^3+c^3-3abc = (a+b+c)*(a^2+b^2+c^2 - (ab+bc+ca) )

a^3+b^3+c^3-3abc = 6*(14 - 11)

a^3+b^3+c^3-3abc = 18

108 is 144% of what number?

Answers

Translate the question into an equation and solve the equation.

108 is 144% of what number?

108 = 144% of x

108 = 144% * x

108 = 1.44x

1.44x = 108

x = 108/1.44

x = 75

Answer: 108 is 144% of 75.

Here are the marks that Jimmy got in his last six homeworks.16 14 13 10 13 18
a Write the mode.

b Work out the range.

Answers

The mode of the data is 13 and 18 and range is 8.

What is mode and range?

The value that appears most frequently is the "mode." There is no mode for the list if no number on the list is repeated.

A list of numbers' "range" is just the range between the largest and lowest values. It conveys "spread," which is the degree to which the values are scattered (or how concentrated they are).

Given:

data: 16 14 13 10 13 18

Arrange the data: 10 13 13 14 18 18

a) The mode of the data is

Mode = 13 and 18.

b) Range = Highest - lowest

Range = 18 - 10

Range = 8

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the only way I can help is if you tell me what his mood and what is range then text me back in the comments and I'll see if I can help you

What represents the equal number of parts that equal a whole in a fraction.

Answers

This refers to the "denominator" of a fraction. By definition, the denominator tells you how many you need to have of an equal part in order to create a whole. The numerator tells you how much of those equal parts you have. 

In a booster club, 1/8 of the 128 members are men. How many male members are in the club? A. 1
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Answers

There are 16 malemembers in the club.

We have,

To find the number of male members in the booster club, we need to calculate 1/8 of the total number of members.

Given that there are 128 members in the club, we can find the number of male members by multiplying 1/8 by 128:

(1/8) * 128 = 128/8 = 16

Therefore,

There are 16 malemembers in the club.

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b. 128/8=16 16*1=16 That's why the answer is b. 

Two angles in a triangle add up to 135 degrees what is the size of the third angle?

Answers


This question is checking to see if you remember what the three angles
of any triangle always add up to.  Apparently you don't, or you would not
need to go out looking for somebody who does.

The three angles inside every triangle always add up to  180° .

If two of them add up to  135° , then that leaves

                           (180° - 135°) =  45° .

for the one remaining angle.

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