Question
Find the prime number that is a factor of 42.
- 6
- 14
- 3
- 4
Hint:
Factorization is the process of "breaking down" a number into smaller parts.
The correct answer is: 3
![T o italic space f i n d italic space t h e italic space p r i m e italic space f a c t o r s italic space o f italic space italic 42 italic comma italic space w e italic space n e e d italic space t o italic space d o italic space i t s italic space f a c t o r i z a t i o n italic space f i r s t 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![](data:image/png;base64,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)
Here, the factors of 42 are 1,2,3,6,7,14,21,42.
The prime factors of 42 are 2,3 and 7.
Hence, option 3 is correct.
Related Questions to study
The function that best models the data set given.
![](data:image/png;base64,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)
An exponential function is a mathematical function of the following form: f ( x ) = a^x, where x is a variable, and a is a constant called the base of the function.
The function that best models the data set given.
![](data:image/png;base64,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)
An exponential function is a mathematical function of the following form: f ( x ) = a^x, where x is a variable, and a is a constant called the base of the function.
Write a quadratic function for the maximum height, if the initial velocity is 150
, the initial height is 30 ft.
We have, h = ut - 1/2gt².
Write a quadratic function for the maximum height, if the initial velocity is 150
, the initial height is 30 ft.
We have, h = ut - 1/2gt².
Determine the coefficient of the x5y7 term in the polynomial expansion of (m + n)12.
Determine the coefficient of the x5y7 term in the polynomial expansion of (m + n)12.
Find the first four terms of the expansion .
Find the first four terms of the expansion .
If the general term is 91C2 x89, what is the expansion?
If the general term is 91C2 x89, what is the expansion?
Use polynomial identities to factor each polynomial.
Use polynomial identities to factor each polynomial.
What is the fourth term of (x – 5y)96?
What is the fourth term of (x – 5y)96?
Find the coefficient of x8 in the expansion of (x + 2)11.
Find the coefficient of x8 in the expansion of (x + 2)11.
What do we get after expanding (p + 3q - 2z)2?
What do we get after expanding (p + 3q - 2z)2?
What do we get after factoring 49x2 - 28xy + .4y2?
What do we get after factoring 49x2 - 28xy + .4y2?
_______ is a factor of 4x2 - 9x + 5.
_______ is a factor of 4x2 - 9x + 5.
Expand.
![left parenthesis 2 x plus y right parenthesis cubed](data:image/png;base64,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)
Expand.
![left parenthesis 2 x plus y right parenthesis cubed](data:image/png;base64,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)
Find the first four terms of the expansion
.
Find the first four terms of the expansion
.
Expand using the binomial theorem.
![left parenthesis 1 plus x right parenthesis squared](data:image/png;base64,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)
Expand using the binomial theorem.
![left parenthesis 1 plus x right parenthesis squared](data:image/png;base64,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)
Use polynomial identities to factor each polynomial
Use polynomial identities to factor each polynomial