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True [87]
3 years ago
15

32 + 7 + 2 22 + 192 + 24 + 8 22 + 3 + 2 − 22 − 7 − 15 ÷ 2 − 2

Mathematics
2 answers:
ycow [4]3 years ago
8 0

Answer:

1265.5

is that right

i think that question is wrong

mote1985 [20]3 years ago
4 0

Answer:

So simple question ask some complicated na yrr

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Complete the equation of the line through (−8,8), and (1,-10 ). Use exact numbers. Help me please my dog just died and I want to
katrin2010 [14]

Answer: (Mayadc821 wrote this anwser check theyre account for more)

Since you know the x and y values, you just have to plug these into the linear slope-intercept equation:

y = mx + b

-10 = m(1) + b

m + b = -10

b = -10 - m

Now that we have a value for b, we can plug this into the other equation:

8 = m(-8) + b

8 = -8m + (-10 - m)

8 = -9m -10

18 = -9m

m = -2

Now that we know what m is equal to, we can plug this into our first equation to get an answer for b:

b = -10 - m

b = -10 -(-2)

b = -10 + 2

b = -8

Our final equation is y = -2x - 8

6 0
3 years ago
Find the measure of Side b. Round to the nearest whole number. b = __ in.
Brrunno [24]
Cos = adjacent over hypotenuse

cos33 = b/170

170cos33 = b

b = 142.574 inches
5 0
2 years ago
Jayla recently accepted a new job earning $15.50 per hour. Last month, Jayla earned $2294 after four weeks of work. How many hou
V125BC [204]

Assuming the pay last month was from Jayla's new job, it represents pay for weekly hours of ...

\dfrac{\$2294}{4\,week}\times\dfrac{1\,hours}{\$15.50}=37\,\dfrac{hours}{week}

Jayla worked an average of 37 hours each week.

4 0
3 years ago
For every $5 Micah saves, his parents give him $10. What is the constant of proportionality
liberstina [14]
When he gets five he gets 2 mor fives
8 0
3 years ago
One shape is approaching a poor from the east traveling west at 15 mph and its presently 3 miles east east of the port I second
valentinak56 [21]

Answer:

DL/dt = 17 mph

Step-by-step explanation:

The ships and the port shape a right triangle

Ship  going west ( x-direction)   is traveling at 15 mph

Ship going north  (y-direction) is traveling at 10 mph

The distance L between ships is:

L²  = x² + y²

Tacking derivatives on both sides of the equation with respect to time

we get

2*L*DL/dt = 2*x*Dx/dt  + 2*y*Dy/dt    (1)

In that equation we know:

Dx/dt  = 15 mph

Dy/dt  = 10 mph

At the moment  ship traveling from the east is at 3 miles from the port

then x = 3 m  and the other ship is at 4 miles north

then by Pythagoras theorem

L = √ 3² + 4²    L = 5

By substitution in equation 1

2*5*DL/dt  = 2*3*15 + 2*4*10

10* DL/dt  =  90  +  80

DL/dt = 170 / 10

DL/dt = 17 mph

4 0
3 years ago
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