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butalik [34]
4 years ago
8

Please help me answer the question on this image!!!

Mathematics
1 answer:
NikAS [45]4 years ago
5 0

Answer:

(0,10)

Step-by-step explanation:

Let, the sides be a and b.

Then, (1/2)*a*b = 25 or, ab = 50

Length of given side = 5  [ It's on x-axis and starts from origin to 5 units right ]

So, the other side = 50/5 = 10

The other side is along y-axis from origin. So, its coordinate is (0,10)

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I have five questions I really need help with so please don't just scroll on by. I really need help so PLEASE HELP!!!!!!!!!
Bingel [31]
The angle will be 22 degrees since anything bigger that 90 degrees wont work. 
8 0
3 years ago
Point A is at (3, 2.7) and point B is at (3, 1.4) on a coordinate grid. The distance between the two points is ____.
PolarNik [594]
Hey!
You stuck?

Well here is some help!
The answer is 1.3 because 3 -3 is 0 and 2.7-1.4 =1.3



5 0
3 years ago
How can you do this
ololo11 [35]

You add up all of the sides and the numbers that are there you pretend that they are on the other side and just add all of them up correctly and you will get your answer.


3 0
3 years ago
Read 2 more answers
Solutions of the equation: z2 - 12z + 36 = 0?
jasenka [17]
36 becomes a negative 

First -36 + -1 -37
Next: -18 + -2 = -20 
Next: -12 + -3 = -15
Next: -9 + -4 which equals -13
Finally we get to the last part: -6 + -6 = -12

We change z2 to z^{2}

z^{2} - 6(z) = 36 

z(z) - 6

Because, we add up for the first two terms

Switch up, up the problem 6(z) - 6

Now, let's add the number 4 on the terms 
z - 6 (z - 6) 

Then, let's multiply z - 6 from z - 6 

z - 6^{2} = ? 


From this problem we have to add 6 from the sides that we are working with 

Therefore, your answer for z is 6 
7 0
3 years ago
Question is there below
emmainna [20.7K]

Answer:

-\frac{bc}{a^{2} }

Step-by-step explanation:

We are given f(x)=ax^{2} +bx+c, \alpha and \beta are zeros of the function. We can use the sum and product of roots. You may have come across these equations before ↓

\alpha +\beta =-\frac{b}{a}

\alpha \beta =\frac{c}{a}

Since the coefficients are already in a, b, and c's, we do not need to sub in anything else.

Now, you are asked to evaluate \alpha ^{2} \beta +\alpha \beta ^{2}. The next step after finding the roots above ↑, is to factorise this equation to be solved.

\alpha ^{2} \beta +\alpha \beta ^{2}

= \alpha \beta (\alpha +\beta )

Sub in each respective roots,

= \frac{c}{a} (-\frac{b}{a} )

= -\frac{bc}{a^{2} }

Hope this helped! Ask me if there's any part of the working you don't understand :)

5 0
4 years ago
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