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Romashka [77]
3 years ago
5

Solve the system of equations by graphing.

Mathematics
1 answer:
k0ka [10]3 years ago
3 0
Hope this helps lozzzzzzs

You might be interested in
Binomial Theorem
Tatiana [17]

Answer:

\frac{p^{4} x^{24}+6p^{2}q^{2}x^{12}+q^{4}+4p^{3}qx^{18}+4pq^{3}x^{6}}{x^{12} }

Step-by-step explanation:

3 0
3 years ago
Find the missing dimension. use the scale factor 5:8
klasskru [66]
Question 14
5 : 8
1.5 : x
5x = 12 \\ x = 2.4
Answer : Actual length = 2.4m

Question 15
5 : 8
x : 20
8x = 100 \\ x = 12.5
Answer : Actual length = 12.5m

Hope this helps. - M
7 0
3 years ago
Help please due soon I would rlly appreciate it
Vladimir [108]

Answer:

Step-by-step explanation:

For a if the sides are the same e you do

A=b×h÷2

The base which is bottom you muntiply it with the height and divide your answer by 2

6 0
3 years ago
Dina found two angles of a parallelogram to be equal to 40 degree and 50 degree. What should we conclude about Dina's calculatio
VashaNatasha [74]
The calculations are incorrect because the angles in a parallelogram are either:
The same
or complimentary (add up to 180)

Neither case is true here so the calculations are incorrect.
7 0
4 years ago
Belle bought 18 seeds in order to plant an herb garden for her grandma. Of the seeds she bought, 10 were parsley seeds.
Harrizon [31]

Answer:

  0.3431

Step-by-step explanation:

Here, it can work well to consider the seeds from the group of 18 that are NOT selected to be part of the group of 15 that are planted.

There are 18C3 = 816 ways to choose 3 seeds from 18 NOT to plant.

We are interested in the number of ways exactly one of the 10 parsley seeds can be chosen NOT to plant. For each of the 10C1 = 10 ways we can ignore exactly 1 parsley seed, there are also 8C2 = 28 ways to ignore two non-parsley seeds from the 8 that are non-parsley seeds.

That is, there are 10×28 = 280 ways to choose to ignore 1 parsley seed and 2 non-parsley seeds.

So, the probability of interest is 280/816 ≈ 0.3431.

___

The notation nCk is used to represent the expression n!/(k!(n-k)!), the number of ways k objects can be chosen from a group of n. It can be pronounced "n choose k".

6 0
3 years ago
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