Question

Question 1:-
1. Which of the following is a zero of p (x)=\x+m?
a)m/1
b) l/m
c)-m/1
d)-1/m​

Answer 1

Step-by-step explanation:

${\bold{\sf{➮ \: \: \: \: \: p(x) \: = \: 1x \: + \: m}}}$

${\bold{\sf{➮ \: \: \: \: \: 1x \: + \: m \: = \: 0}}}$

${\bold{\sf{➮ \: \: \: \: \: 1x \: = \: -m }}}$

${\bold{\sf{➮ \: \: \: \: \: x \: = \: \frac{-m}{1} }}}$

So the option C is correct

Answer 2

Given:

• 1. Which of the following is a zero of p (x)=\x+m?
• a)m/1
• b) l/m
• c)-m/1
• d)-1/m

To find:

• a zero of p(x)=x+m

Solution:

$: \implies \rm{p(x)=1x+m} \\ : \implies \rm{p(x)=1x+m} \\ : \implies \rm{1x+m=0} \\ : \implies \rm{1x=−m} \\ :\implies \underline{\boxed{\frak{x = \frac{ - m}{1} }}} \: \pink{ \bigstar}$

• Hence, the answer is option c)-m/1

$\large{ \pmb{ \sf{ \underline{ \color{navy}{Thank you!}}}}}$

@itzshivani