Use the distributive property to factor the expression.
2k + 10
I don't know how to solve this question, please help. :(
To factor two terms, you must see what values they share. In this case both 2k and 10 have 2 as a factor. So to factor do this 2(k+5). Notice how this is the same as the expression above just not distributed out
Hello, I need help on prime numbers. My teacher says that 3,5, and 7 are prime while my partner thinks it's 6,10 and 12. I need a tutor to give me proof that it is 3,5, and 7.
No worries, I'm here to help! Let's use some clown-worthy humor to tackle this math problem.
To factor the expression 2k + 10 using the distributive property, you just need to find a common factor that you can pull out. In this case, the common factor is 2.
So, let's distribute that clown nose! We'll write it as (2)(k) + (2)(5), which gives us 2k + 10.
Tada! We've factored the expression using the distributive property. Keep up the great work, math whiz!
To factor the expression 2k + 10 using the distributive property, we need to find a common factor of both terms.
Step 1: Look for a common factor.
In this case, the common factor is 2. Both 2k and 10 have a factor of 2.
Step 2: Apply the distributive property.
We can rewrite the expression as:
2(k + 5)
Now the expression is factored using the distributive property.