Our number sentence has the phrase "less than" which means we have an inequality. 

"$\displaystyle 93$ is less than" can be written as $\displaystyle 93<$ because we replace the words "less than" with the less than symbol. 

Next, we have "$\displaystyle x$ plus $\displaystyle 5$". This can be written as $\displaystyle x+5$ because plus means addition, so we replace the word "plus" with the addition symbol. 

When we put these pieces together we have $\displaystyle 93< x+5$

Our number sentence has the phrase "less than" which means we have an inequality. 

"$\displaystyle 8$ is less than" can be written as $\displaystyle 8<$ because we replace the words "less than" with the less than symbol. 

Next, we have "$\displaystyle x$ plus $\displaystyle 34$". This can be written as $\displaystyle x+34$ because plus means addition, so we replace the word "plus" with the addition symbol. 

When we put these pieces together we have $\displaystyle 8< x+34$

Our number sentence has the phrase "less than" which means we have an inequality. 

"$\displaystyle 29$ is less than" can be written as $\displaystyle 29<$ because we replace the words "less than" with the less than symbol. 

Next, we have "$\displaystyle x$ plus $\displaystyle 15$". This can be written as $\displaystyle x+15$ because plus means addition, so we replace the word "plus" with the addition symbol. 

When we put these pieces together we have $\displaystyle 29< x+15$

Our number sentence has the phrase "greater than or equal to" which means we have an inequality. 

"$\displaystyle 107$ is greater than or equal to" can be written as $\displaystyle 107\geq$ because we replace the words "greater than or equal to" with the greater than or equal to symbol. 

Next, we have "$\displaystyle x$ plus $\displaystyle 42$". This can be written as $\displaystyle x+42$ because plus means addition, so we replace the word "plus" with the addition symbol. 

When we put these pieces together we have $\displaystyle 107\geq x+42$

Our number sentence has the phrase "less than or equal to" which means we have an inequality. 

"$\displaystyle 55$ is less than or equal to" can be written as $\displaystyle 55\leq$ because we replace the words "less than or equal to" with the less than or equal to symbol. 

Next, we have "$\displaystyle x$ plus $\displaystyle 10$". This can be written as $\displaystyle x+10$ because plus means addition, so we replace the word "plus" with the addition symbol. 

When we put these pieces together we have $\displaystyle 55\leq x+10$

Our number sentence has the phrase "equal" which means we have an equation. 

"$\displaystyle 10$ is equal to" can be written as $\displaystyle 10=$ because we replace the words "equal to" with the equal symbol. 

Next, we have "$\displaystyle x$ plus $\displaystyle 3$". This can be written as $\displaystyle x+3$ because plus means addition, so we replace the word "plus" with the addition symbol. 

When we put these pieces together we have $\displaystyle 10=x+3$

Our number sentence has the phrase "less than" which means we have an inequality. 

"$\displaystyle 13$ is less than $\displaystyle w$" can be written as $\displaystyle 13< w$ because we replace the words "less than" with the less than symbol. 

Our number sentence has the phrase "less than" which means we have an inequality. 

"$\displaystyle 95$ is less than $\displaystyle w$" can be written as $\displaystyle 95< w$ because we replace the words "less than" with the less than symbol. 

Our number sentence has the phrase "greater than" which means we have an inequality. 

"$\displaystyle 42$ is greater than $\displaystyle w$" can be written as $\displaystyle 42>w$ because we replace the words "greater than" with the greater than symbol. 

Our number sentence has the phrase "greater than" which means we have an inequality. 

"$\displaystyle 74$ is greater than $\displaystyle w$" can be written as $\displaystyle 74>w$ because we replace the words "greater than" with the greater than symbol.