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Yuliya22 [10]
3 years ago
6

Where to place the lines

Mathematics
1 answer:
vazorg [7]3 years ago
7 0
Use photo math it works well
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How do i simply the expression??
choli [55]

the answer is 0 its like 14-14=0

4 0
3 years ago
Y= 3x+6; (4,7) in slop intercept form
Neko [114]

What we are given:

*equation

* intercepts (4,7)

All we have to do is plug in what we know:

Y= 3x + 6

x=4 and y= 7

NEW EQUATION:

7= 3(4) + 6

7= 12+6

7= 18

then divide 18 by 7

18/7= 2.5

5 0
3 years ago
Write an equation for the line in slope intercept form
leonid [27]

Answer:

y=4x+2

Step-by-step explanation:

Like and give 5 star rating

8 0
2 years ago
A small island is 3 kilometers from the nearest point p on the straight shoreline of a large lake. if a woman on the island can
yKpoI14uk [10]
The distance walked will be (12-x) km
the distance rowed will be (9+x²) km
A] The function T(x) will be given by:
Time=distance/speed
thus we shall have:
T(x)=[√(9+x²)]/2.5+(12-x)/4

B] To get the distance x=c that minimizes the time travel, we differentiate the above.
T'(x)=(1/2.5)[1/(2.5√9+x²)*2x-1/4]
this should give us 0 for x=c, thus
c/[2.5*√(9+c²)]-1/4=0
⇒c/[2.5*√(9+c²)]=1/4
c/√(9+c²)=2.5/4
squaring both sides we get:
c²/(9+c²)=5/8
8c²=5(9+c²)
8c²=45+5c²
3c²=45
c²=15
c=3.87 km

c] The least travel time is
T(c)=[√(9+c²)]/2.5+(12-c)/4
this will give us:
T(c)=[√(9+3.87²)]/2.5+(12-3.87)/4
T(c)=3.9999209~4 hours

d] The second derivative will be:
T"(x)=1/[2.5√(9+x²)]-x²/[2.5(9+x²)^(3/2)]
but
x=c=3.87
T"(x)=0.01668 hours/ mile²
Given that T(c)=0, while T(x)<0 for x<c and T(x)>0 for x>c proves that T(x)  decreases for x<c and increases for x>c, so there is a minimum at x=c


4 0
3 years ago
Sonic claims to have 1,073,953 drink combinations. 13 base drinks and 26 flavor add ins. If you select 1 base and 1 flavor . How
ladessa [460]

Answer:

338 different options we will have to choose from.

Step-by-step explanation:

Number of base drinks = 13

Numbers of flavors = 26

If we can  select 1 base and 1 flavor.

For every base drink we have 26 flavors.

Then for each 13 base drinks we will have 26 flavors.

So, number of options if we have If we select 1 base and 1 flavor:

13\times 26 =338

338 different options we will have to choose from.

5 0
3 years ago
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