Convert the following to mixed numbersa. 13/12
b. 20/3
c.9/4
d.19/5
e.28/6
thank you!!

Answers

Answer 1

Answer: $a. \n(13)/(12)=(12)/(12)+(1)/(12)=\boxed{1 (1)/(12)} \n \nb. \n(20)/(3)=(18)/(3)+(2)/(3)=\boxed{6 (2)/(3)} \n \nc. \n(9)/(4)=(8)/(4)+(1)/(4)=\boxed{2(1)/(4)} \n \nd. \n(19)/(5)=(15)/(5)+(4)/(5)=\boxed{3 (4)/(5)} \n \ne. \n(28)/(6)=(14)/(3)=(12)/(3)+(2)/(3)=\boxed{4 (2)/(3)}$

Answer 2

Answer: $A: (13)/(12)= (1+1*12)/(12)=1 (1)/(12) \n \n B: (20)/(3)= (2+6*3)/(3)=6 (2)/(3) \n \n C: (9)/(4)= (1+2*4)/(4)=2 (1)/(4) \n \n D: (19)/(5)= (4+3*5)/(5)=3 (4)/(5) \n \n E: (28)/(6)= (14*2)/(3*2)= (14)/(3)= (2+4*3)/(3)=4 (2)/(3)$
Hope I Helped! :-)

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Answers

Answer:

81 $m^(2)$

Step-by-step explanation:

rectangle=60m^2

triangle=21m^2

21+60=81

line AB passes through A(-3, 0) and B(-6, 5). What is the equation of the line that passes through the origin and is parallel to line AB ?

Answers

Since the line is parallel to AB, the two slopes are the same

slope of AB = m = (y₂-y₁)/(x₂-x₁)

m= (5-0)/(-6-(-3))= - 5/3
The equation of the line is y-y₁=m(x-x₁)
The origin P(0,0)
y=mx
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Answers

Step-by-step explanation:

Does that make sense to u??

Another name for positive integers is

Answers

ok so
integers are like
-3,-2,-1,0,1,2,3,4...
positive
0 is not poisitiv or negative

so therefor
1,2,3,4,5
aka counting number or natural numbers

the name is counting numbers or natural numbers

natural or counting numbers because if you think about it on the left side of the integer number line we have negative integers so they wouldn't be considered natural and positive always beats negative because it has a greater absolute value

From a point p on level ground, the angle of elevation of the top of a tree is 60°. If the tree is 39m high, how far is its base from p

Answers

Start by drawing a picture of the problem, to gain a better understanding of what you're dealing with,

In this case we will be using the function, cosine which is adjacent / hypotenuse

Cos(60) = x / 39

Simplify,

x = 39cos(60) which brings us to the solution of 19.5 meters.

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