5x2y and 7xy2 are like terms?

Answers

Answer 1

Answer:

The variables aren't the same so no they are not alike

Answer 2

Answer: No, they aren't.

HOPE THAT HELPS YOU :-)))

Related Questions

The first term of a sequence is 3 and the common ratio is 3. The sequence is:
A line has slope 2/3 and y-intercept -2. Which answer is the equation of the line?A) y=2x+2/3B) y= -2x+2/3C) y=2/3x+2D) y=2/3x -2
determine if the sequence is geometric or arithmetic and find the ratio or difference. -1, 6, -36, 216
How the expressions 27 and 2.7 alike
I’m stuck can someone help

Write as ratio in simplest form

91%, 12%, 6%, 93%, 62%, 14%, 70%, 400%,.

Answers

a)
91/100
we cannot simplify this

b) 12/100 = 6/50
cannot be simplified further

c) 6/100 = 3/50

d) 93/100
cannot be simplified

e) 62/100 = 31/50

f) 14/100 = 7/50

g) 70/100 = 7/10

h) 400/100 = 4

when something is in percentage that means it is some part of 100% that is why we divide by 100.

Item originally costs $80, 25% discount

Answers

$20 would be the answer
The percent is a decimal in disguise.
You turn the percent mark into a decimal so .25
It would be multiplication
80 times .25 would be $20

On a scientific calculator you can press the symbol with a rectangle over a line with another rectangle underneath then add the number 80 to the top of the fraction and 100 on the bottom. You then x the fraction by 25 which will give you 25 % of 80. Next you can take away the 25% you found from your original price (80) and there is your answer= 80/100 x 25 =20
80 - 20= 60
Therefore the discounted price is $60

What is the solution of log3x − 12 729 = 6?x = −5
x = −3
x = 3
x = 5

*"3x- 12" is next to log, but it's in the bottom, like an exponent, but instead of it being on top, it's below.

Answers

$Domain:\nD:3x-12 > 0\ and\ 3x-12\neq1\ \ \ |add\ 12\ to\ both\ sides\n3x > 12\ and\ 3x\neq13\ \ \ \ |divide\ both\sides\ by\ 3\nx > 4\ and\ x\neq(13)/(3)\n\boxed{x\in\left(4;\ (13)/(3)\right)\ \cup\ \left((13)/(3);\ \infty\right)}\n----------------------\n\n\log_(3x-12)729=6\n--------\n\log_ab=c\iff a^c=b\n----------\n\log_(3x-12)729=6\iff(3x-12)^6=729\n\n(3x-12)^6=3^6\iff3x-12=3\ \ \ |add\ 12\ to\ both\ sides\n3x=15\ \ \ \ |divide\ both\ sides\ by\ 3\n\boxed{\boxed{x=5\in D}}$