Answer:
(x+5)²(x²+5)
Step-by-step explanation:
Given two functions x²+5 and x²+10x+25, to get their Lowest common factor, we need to to first factorize x²+10x+25
On factorising we have:
x²+5x+5x+25
= x(x+5) +5(x+5
= (x+5)(x+5)
= (x+5)²
The LCM can be calculated as thus
| x²+5, (x+5)²
x+5| x²+5, (x+5)
x+5| x²+5, 1
x²+5| 1, 1
The factors of both equation are x+5 × x+5 × x²+5
The LCM will be the product of the three functions i.e
(x+5)²(x²+5)
This hives the required expression.
Answer:
-18 3/4
Step-by-step explanation:
The probability that Isaiah makes a penalty kick is the likelihood of making the kick
The probability that Isaiah makes both penalty kicks is 35%
<h3>How to determine the probability?</h3>
From the sample space, there are 7 occurrences where Isaiah makes both penalty kicks, and there are 20 occurrences in all
So, the probability (p) that Isaiah makes both penalty kicks is:
p = 7/20
Evaluate the quotient
p = 0.35
Express as percentage
p = 35%
Hence, the probability that Isaiah makes both penalty kicks is 35%
Read more about probability at:
brainly.com/question/25870256
3x-7y=28y
3x=28y+7y
3x=35y
y=7
Answer: 125 to the power of 3 = 1253 = 1,953,125
