It depends if you have a plan or not. If you have a plan where you pay a set amount monthly, then, most of the time, comes with unlimited texting. If not, then it costs money. For example, I don't have a plan, and it costs me 10 cents a text. If you plan on texting a lot, then I suggest getting a plan, but if you're like me and don't text a lot, then just paying per text is a much cheaper way to go. Plans can cost anywhere from $10 to $99-the more expensive, the more benefits you're likely to get.
none, i text takes up a text message slot on your monthly allowance
To find out how long it takes to fill 500 bottles, first determine the rate of filling. If 200 bottles take 12 minutes, then the rate is ( \frac{12 \text{ minutes}}{200 \text{ bottles}} = 0.06 ) minutes per bottle. For 500 bottles, it would take ( 500 \times 0.06 ) minutes, which equals 30 minutes. Thus, it will take 30 minutes to fill 500 bottles of soda.
No. You can not open or send a text without using minutes, but you CAN receive them.
No
No, you can't text without minutes because your phone is not on but it depends on what kind of phone it is.
Yes, it does use your minutes to open a text message andsend one.
yes
The only way you can text and not use up minutes is if you get an unlimited texting plan from your service provider. Otherwise, texting will use up your minutes.
I would say 3 to 7 minutes. If they don't text back after 10 minutes then they probably don't have their phone with them.
In the Verizon Wireless Individual Plan, it come with: 450 min for $39.99, 900 minutes for $59.99, or Unlimited minutes for $69.99. For talk and text it is $59.99 for $50 min.+text, $79.99 for 900 minutes+text, and $89.99 for Unlimited+text! You can add-on data?web & texting. Link:verizonwireless.com/plans
I used the textfree with voice app which was recommended to me by a friend and you can call and text on that. You have to get minutes. You can buy minutes or get some by buying apps that are listed. It is a good app I recommend it.
To find the time it takes for a 500 W electric motor to do (1.50 \times 10^5) J of work, we can use the formula: [ \text{Power} = \frac{\text{Work}}{\text{Time}}. ] Rearranging gives us: [ \text{Time} = \frac{\text{Work}}{\text{Power}} = \frac{1.50 \times 10^5 \text{ J}}{500 \text{ W}} = 300 \text{ seconds}. ] Thus, it would take 300 seconds, or 5 minutes, for the motor to perform that amount of work.