2. I am surprised that you are here. I didn't except ... you.
3. Don't forget ... us a postcard when you are on holiday.
4. Shall we get a taxi to the cinema? if you like, but it isn't far. I don't mind ... .
5. This ring is very beautiful. I'd hate ... it.
6. Julia had a lot to do, so I offered ... her.
7. What shall we do this afternoon? Would you like ... to the beach?
8. When I am tired in the evenings, I like ... television.
9. Shall we go now? No, I'd prefer ... a few minutes.
10. I am not going out until it stops ... .
1. Linda has a lot of books. She enjoys reading.
2. I am surprised that you are here. I didn't except see.
3. Don't forget to send us a postcard when you are on holiday.
4. Shall we get a taxi to the cinema by walking if you like, but it isn't far. I don't mind.
5. This ring is very beautiful. I'd hate losing it.
6. Julia had a lot to do, so I offered to help her.
7. What shall we do this afternoon? Would you like to go to the beach?
8. When I am tired in the evenings, I like watching television.
9. Shall we go now? No, I'd prefer to wait a few minutes.
10. I am not going out until it stops raining.
Here are 10 examples of sentences;
1. Mary enjoys cooking.
2. She likes bananas.
3. They speak English at work.
4. The train does not leave at 12 AM.
5. I have no money at the moment.
6. Do they talk a lot?
7. Does she drink coffee?
8. You run to the party.
So, how do you know when to use “to” and when to use “for”? It might seem complicated, but the answer is actually very simple. Use “to” when the reason or purpose is a verb. Use “for” when the reason or purpose is a noun.
Learn more about sentences using to...or-ing at
#SPJ2
Are Mei-Ling and __________ singing together today?
A.
we; subject
B.
us; subject
C.
us; predicate nominative
D.
we; predicate nominative
Answer: The two consecutive even numbers are 378 and 380.
Explanation: to solve this problem we need to write an equation with only one unknown variable. To do that we know that when we have an even number, let's call it "x", to express the even number that follows we can write "x+2" because if we add two, to an even number, the result will be the next even number. So the sum of two consecutive even integers can be written as: x+(x+2), if we divide that by four, and make it equal to 189.5, we will have our equation and we can solve it as follows:
x+(x+2)=189.5*4
2x+2=758
2x=758-2
2x=756
x=378
378 is our first number, to find the next one, we just add two.
378+2=380