Hi there!
The answer is x = 6. All you have to do is subtract 83 from 127 because 127 is the total of the two parts of the equation. Now using the expression they give you - since you already know what the missing angle degree is for JKM- you just plug it in. 9x-10=44.
Add 10 to both sides to cancel out the ten.
You then have 9x = 54.
Divide both sides by 9.
Leaving you with x = 6.
Hope this helps !
Answer:
Latisha rode 16 rides
Step-by-step explanation:
Look at picture attached. Have a blessed night!
Just slope intercept formula (y=mx+b). X represents the number of rides so you will need to myltiply that by $2.50. $9 is a one time fee so that would be of the b of the equation. That all equals the total Latisha piaid, $49. Then solve like so.
take away 93 from both sides
Divide by 9 through
Add (b/2)^2 to form perfect square
Form perfect square
Square root both sides to find x
add 1 on both sides
Answer:
Hence, the quotient is 270 and remainder is 4.
Step-by-step explanation:
Let R denotes the remainder after dividing.
We are asked to find the quotient when 6,484 is divided by 24.
On dividing the number 6,484 by long division method we will see that the dividend is not divisible completely that is it is not a factor of 24.
i.e. (6484)÷24=270.16666.
Hence we are also left with a remainder.
The quotient on solving the problem is 270.
and the remainder is 4.
Also in other way we could see that when 6484 is subtracted by the remainder and then divided by 24 then it is completely divisible i.e. we get remainder to be zero i.e.
(6484-4)÷24=(6480)÷24= 270.
Answer:
y = x + 4
Step-by-step explanation:
Well, the important thing is to get the slope first. The slope here is 1.
Here's how to find the slope yourself:
m (slope) = (y₁ - y₂)/x₁ - x₂
m (slope) = (3 - 4)/(-1 - 0)
m (slope) = -1/-1
m (slope) = 1
So, we found the slope. Now, plug it into the equation. y = 1x + b. Cool, so now let's choose the first point to solve this.
So, 3 = 1(-1) + b
3 = -1 + b
3+1 = -1+1 + b
The ones cancel out...
4 = b
So, now you plug that into the equation... y = 1x + 4, although you would write it as y = x + 4.
