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ycow [4]
4 years ago
5

How to tell whether a slope is positive negative zero or undefined?

Mathematics
1 answer:
HACTEHA [7]4 years ago
7 0
When the gradient of the slope is negative or positive, the slope is negative or positive respectively.
or if u wanna tell by looking at the straight line graph, then if it makes an acute angle with the x-axis it's positive, if it makes an obtuse angle with x-axis its negative.
the slope is zero when the graph is horizontal
then slope is undefined when eh graph is vertical.
hope this helps
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Hey if anyone could help me solve this that be awesome :D
Montano1993 [528]
I'm here to help.  Those 3 points all lie on the same line.  We know this because if we find the slope between any 2 of those points, it is the same.  I'll show you: m= \frac{12-20}{15-10}=- \frac{8}{5}.  Now another 2 points: m= \frac{4-12}{20-15}=- \frac{8}{5}.  The same holds for the first and third points.  So we got that out of the way.  Now we will pick any one of those points and use the x and y values and our slope to write an equation of that line and then finally solve for the x and y intercepts.  I'm going to use the first point (10, 20): y-20=- \frac{8}{5}(x-10).  We will simplify to get it into y = mx + b form: y-20=- \frac{8}{5}x+ \frac{80}{5} and y-20=- \frac{8}{5}x+16 and finally, y=- \frac{8}{5}x+36.  The y-intercept exists when x = 0, so when x = 0, y = 36.  The x-intercept exists when y = 0, so when y = 0, x = 22.5.  In summary, y-intercept: (0, 36).  x-intercept: (22.5, 0)  and you're all done!
7 0
3 years ago
Read 2 more answers
a university received 9 applications for three postdoctorate fellowships. five of the applicants are men and four are women. fin
frozen [14]

There are 9C_3 ways to select 3 from 9.

There are 5C_3 ways to select 3 men from 5 men and 4C_3 ways to select 3 women from 4 women.



If all three selected are men, then no woman was selected, and we have

5C_3 \times 4C_0 ways we can do that.



1)



P(All -3 -are -men)=[tex]\frac{5C_3 \times 4C_0}{9C_3}=\frac{5}{42}





2) If all 3 are women then no man was selected, and we have

5C_0 \times 4C_3 ways we can do that.


P(All- 3- are- women)=\frac{5C_0 \times 4C_3}{9C_3}=\frac{1}{21}



3) If 2 men and 1 woman were selected, the we have 5C_2\times 4C_1 ways we can do that.


P(2 -men -1 -woman)=\frac{5C_2\times 4C_1}{9C_3}=\frac{10}{21}




4) If 2 women and 1 man is selected, then we have  5C_1 \times 4C_2

P(2- women- 1 -man)=\frac{5C_1\times 4C_2}{9C_3}=\frac{5}{14}



8 0
4 years ago
Read 2 more answers
The cost of cookies at store A are shown in the graph. The cost y for x cookies at store B is represented by the equation y=0.30
Xelga [282]
Store A cookies cost less by 5 cents.
6 0
3 years ago
If the area of triangle ABD is 12 square units, what is the area of Rectangle ABCD?
castortr0y [4]
24 because if you put two triangles together they make a Rectangle
6 0
3 years ago
A customer at the mall is shopping for holiday gifts, and is considering having them wrapped. He can get them wrapped at the dep
ycow [4]

It would include 25 gifts for the cost the same amount either way

<em><u>Solution:</u></em>

Let "a" be the number of gifts to be wrapped

He can get them wrapped at the department store, which charges $2 per gift

Therefore,

Cost at department store: 2(number of gifts)

Cost at department store:  2a

The customer can pay his niece a flat fee of $50 to wrap all of his gifts

Cost at his niece: 50

He has a certain number of small packages, it would cost the same amount either way

Therefore,

Cost at department store = Cost at his niece

2a = 50

Divide both sides by 2

a = 25

Thus it would include 25 gifts for the cost the same amount either way

6 0
3 years ago
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