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STatiana [176]
4 years ago
6

Can someone explain to me how to solve these ?

Mathematics
1 answer:
boyakko [2]4 years ago
8 0
\bf 21)\\\\
\cfrac{c}{a}=r+d\implies \cfrac{c}{r+d}=a
\\\\\\
23)\\\\
ka=v+w\implies a=\cfrac{v+w}{k}
\\\\\\
25)\\\\
z=y+mx\implies z-y=mx\implies \cfrac{z-y}{m}=x
You might be interested in
7. Find an equation of the line that has slope - 2/3 and which passes through (-1,-4)
labwork [276]

Answer:

y+4=-2/3 (x+1)

Step-by-step explanation:

-1 = x1

-4 = y1

m = -2/3

slope - intercept form = y - y1 = m(x - x1)

y-(-4) = -2/3(x - (-1))

y + 4 = -2/3(x +1)

3 0
3 years ago
A kids skipping rope is 7ft long. How many ropes could I cut from a 10 yard long piece of rope?
Hatshy [7]
3 feet are in one yard
so 3 ×10 =30
so 30 ÷ 7 = 4.2
Answer is 4
even is there if there is a decimal only 4 can be made
7 0
3 years ago
Math not my best subject help please
uranmaximum [27]

Problem A

The quicker way of doing this is to figure out how many ways you can get 5 or under. That is much easier than 6 and above. The first thing you must do is calculate how many ways are possible to throw the same die twice.


Step One

What is the total number of ways of throwing a die twice.

The first time you throw the die, you can get 1 of 6 numbers. So the first time you throw, the results of what you do get is 1/6.


The second time you throw it's the same thing.

So what you get is 1/6 * 1/6 or 1/36 times that you can get a specified result. Put another way, there are 36 ways that a dice can be thrown twice.


Step Two

How many ways will you throw less than 6?

2: 1 and 1 or 2. There is only 1 way you can throw a two.

3: You can throw a 3 in two different ways. The first time you can throw a 1 the second time a 2 or the other way around.

4: You can throw that 3 different a four 2 and 2 or 1 and 3 or 3 and 1.

5: You can throw that 4 different ways. (3 and 2 or 2 and 3) or (4 and 1 or 1 and 4)


The total number of ways for under 6 is

4 + 3 +2 + 1 = 10


So there are 10 / 36 ways of getting under 6.


Step Three

How many ways are there of throwing 6 and over?

if there are 10 ways of throwing under 6, there must be 36 – 10 = 26 ways of throwing 6 and over


The answer to problem A is 26/36 = 13 / 18. <<<<<< Answer.


Problem B

Again, the easy way is to figure out the number of ways that you can throw something that is divisible 3 or 5.


Divisible by three

3 6 9 12 are all divisible by 3

3: there are 2 ways to throw a 3 from the question above.

6: there are 5 ways to throw a 6 (1 and 5 and 5 and 1) or (4 and 2 or 2 and 4) or (3 and 3)

9 there are 4 ways to throw a 9 (4 and 5 or 5 and 4) or (6 and 3) and (3 and 6)

12 there is only 1 way to throw a 12 (6 and 6)


For divisibility by 5 there are only 2 numbers 5 and 10

5 can be thown 4 different ways. (see above)

10: can be thown 3 different ways. (see if you can figure out how).


Total 2 + 5 + 4 + 1 + 4 + 3 = 19 So there are 19 ways of throwing something divisible by 3 or 5.

Therefore there are 36 – 19 = 17 other numbers can can be thown and the answer for B is


17/36 <<<<< answer

Problem A

The quicker way of doing this is to figure out how many ways you can get 5 or under. That is much easier than 6 and above. The first thing you must do is calculate how many ways are possible to throw the same die twice.


Step One

What is the total number of ways of throwing a die twice.

The first time you throw the die, you can get 1 of 6 numbers. So the first time you throw, the results of what you do get is 1/6.


The second time you throw it's the same thing.

So what you get is 1/6 * 1/6 or 1/36 times that you can get a specified result. Put another way, there are 36 ways that a dice can be thrown twice.


Step Two

How many ways will you throw less than 6?

2: 1 and 1 or 2. There is only 1 way you can throw a two.

3: You can throw a 3 in two different ways. The first time you can throw a 1 the second time a 2 or the other way around.

4: You can throw that 3 different a four 2 and 2 or 1 and 3 or 3 and 1.

5: You can throw that 4 different ways. (3 and 2 or 2 and 3) or (4 and 1 or 1 and 4)


The total number of ways for under 6 is

4 + 3 +2 + 1 = 10


So there are 10 / 36 ways of getting under 6.


Step Three

How many ways are there of throwing 6 and over?

if there are 10 ways of throwing under 6, there must be 36 – 10 = 26 ways of throwing 6 and over


The answer to problem A is 26/36 = 13 / 18. <<<<<< Answer.


Problem B

Again, the easy way is to figure out the number of ways that you can throw something that is divisible 3 or 5.


Divisible by three

3 6 9 12 are all divisible by 3

3: there are 2 ways to throw a 3 from the question above.

6: there are 5 ways to throw a 6 (1 and 5 and 5 and 1) or (4 and 2 or 2 and 4) or (3 and 3)

9 there are 4 ways to throw a 9 (4 and 5 or 5 and 4) or (6 and 3) and (3 and 6)

12 there is only 1 way to throw a 12 (6 and 6)


For divisibility by 5 there are only 2 numbers 5 and 10

5 can be thown 4 different ways. (see above)

10: can be thown 3 different ways. (see if you can figure out how).


Total 2 + 5 + 4 + 1 + 4 + 3 = 19 So there are 19 ways of throwing something divisible by 3 or 5.

Therefore there are 36 – 19 = 17 other numbers can can be thown and the answer for B is


17/36 <<<<< answer


5 0
3 years ago
Add. -85.53+(-41.00) <br><br> A. -126.53<br> B. -44.47<br> C. 44.53<br> D. 126.47
Rashid [163]
The correct answer is A
7 0
3 years ago
In ΔJKL, the measure of ∠L=90°, JL = 24, LK = 7, and KJ = 25. What is the value of the sine of ∠K to the nearest hundredth?
podryga [215]

<u>Given</u>:

Given that JKL is a right triangle.

The measure of ∠L is 90°

The length of JL = 24, LK = 7, and KJ = 25.

We need to determine the value of sine of ∠K.

<u>Value of sin ∠K:</u>

The value of sin ∠K can be determine using the trigonometric ratio.

Thus, we have;

sin \ \theta=\frac{opp}{hyp}

Substituting \theta=K, the side opposite to angle K is JL and the hypotenuse is JK

Thus, we have;

sin \ K=\frac{JL}{JK}

Substituting JL = 24 and JK = 25, we get;

sin \ K=\frac{24}{25}

Simplifying, we get;

sin \ K=0.96

     K=sin^{-1}(0.96)

     K=73.74^{\circ}

Thus, the measure of sine of ∠K is 73.74°

6 0
4 years ago
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