The three cards below form a number pattern
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Answer 1
Answer: You do not have a picture inserted it is just a grey screen

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x^7-128=0

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Step 1: Add 128 to both sides.
x^7−128+128=0+128
x^7=128
Step 2: Take root.x=(128)^(1/7)
x=2
Answer:
x=2
x^7 -128= 0
⇒ x^7 -2^7= 0 (because 2^7= 128)
⇒ x^7= 2^7
⇒ x= 2

The final answer is x=2~

29 + _ = 1000

vabbshs jsjsjsjs

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Answer:

dont get it

Step-by-step explanation:

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Using the factorised trinomial (n-2)(4n-7), prove that there are only two values of n for which 4 n^(2) - 15n + 14 is a prime number.

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4n² - 15n + 14 is always the product of two numbers, for it to be prime number, one of these factors must be either 1 or -1.

Case n - 2 = 1
That would be n = 3
Then 
4n² - 15n + 14 = 5 , which is prime.

Case n - 2 = -1
That would be n = 1
Then 
4n² - 15n + 14 = 3, which is also prime.

Case 4n - 7 = 1
That would be n = 2 and that makes other factor (n-2) zero so it's not prime

Case 4n-7 = -1
That would be n = 3/2 which is not integer, so 
4n² - 15n + 14 will not be interger.

For any other n values, 
4n² - 15n + 14 will be composite number since it is product of two factors.

Therefore we are left with n = 1 and n = 3; only two values of n.

What is the sum of 2/10 and 3/10 in simplest form

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The sum of 2/10 and 3/10 in simplest form is; 1/2

The sum of 2/10 and 3/10 is to be determined in simplest form;

Evidently, both fractions have the same denominator.

The question requires the sum and can be evaluated as follows;

  • 2/10 + 3/10

since, the LCM of the denominators is 10; we then have;

  • =(2+3)/10.

  • =5/10

= 1/2.

Read more:

brainly.com/question/17544795

it would be 1/2.
2/10 + 3/10 = 5/10, then simplify.

Draw a Punnett square of an Ss x ss cross. The S allele codes for long stems in pea plants and the s allele codes for short stems. If S is dominant to s, what percentage of the offspring would you expect to have each phenotype?

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The punnet square is used to predict phenotypes.

50% of the offsprings would have long stems, while the other 50% would have short stems.

See attachment for the SS vs ss cross

From the attachment, we have the following observations

n = 4 --- number of squares

Ss  =2

ss = 2

Because S is dominant over s;we can write Ss as S.

So, we have:

n = 4

S = 2

s  =2

The percentage of each offspring calculated as follows is:

S\% = (S)/(n) * 100\%

S\% = (2)/(4) * 100\%

S\% = 0.5 * 100\%

S\% = 50\%

s\% = (s)/(n) * 100\%

s\% = (2)/(4) * 100\%

s\% = 0.5 * 100\%

s\% = 50\%

Hence, 50% of the offsprings would have long stems, while the other 50% would have short stems.

Read more about the punnet square at:

brainly.com/question/3154616

Answer:

Hope this helps

How many times does 4 go into 315

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315 divided by 4 = 78.75

78.75 times (315 divided by 4)
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