The savings bank may be blocking online banking customers for security reasons. They may have detected suspicious activity on certain accounts and are taking precautionary measures to protect their customers' funds and personal information. Additionally, the bank may be conducting routine maintenance or updates to their online banking system, temporarily restricting access to ensure a smooth and secure user experience once the maintenance is complete. It is also possible that there may be technical issues or glitches with the online banking platform that need to be resolved before customers can access their accounts again. **

Savings bank transactions can typically be deleted by accessing the account statement or transaction history on the bank's online portal or mobile app. From there, you can select the specific transaction you wish to delete and look for an option to remove or delete it. If you are unable to delete the transaction yourself, you can contact your bank's customer service for assistance in removing the transaction from your account history. It's important to note that some transactions may not be able to be deleted, especially if they are already processed or finalized. **

This projectile is called a mortar round. It is a type of explosive projectile that is fired from a mortar, which is a portable, short-barreled artillery weapon. Mortar rounds are commonly used in military operations for indirect fire support and can be launched at high angles to reach targets behind cover or in difficult terrain. **

To use online banking with your savings account, you will first need to set up online banking with your bank. This usually involves creating an online account and linking your savings account to it. Once your account is set up, you can access your savings account online to check your balance, transfer funds, set up automatic transfers, and even pay bills. Online banking provides a convenient way to manage your savings account from anywhere with an internet connection. **

A very small projectile is a tiny object that is launched or thrown with force, such as a bullet, pellet, or small stone. These projectiles are often used in firearms, air guns, or slingshots and can travel at high speeds over short distances. Due to their small size and high velocity, they can cause significant damage to targets upon impact. **

Projectile motion is the motion of an object that is thrown or launched into the air and then moves under the influence of gravity. It follows a curved path known as a parabola, with the object experiencing both horizontal and vertical motion simultaneously. The horizontal motion is constant, while the vertical motion is influenced by the force of gravity, causing the object to accelerate downwards. This type of motion can be described and analyzed using principles of physics and mathematics, and is commonly seen in activities such as throwing a ball, launching a rocket, or shooting a projectile. **

A projectile with engraving is a type of ammunition or weapon that has been marked or decorated with intricate designs or patterns. This engraving can be purely decorative, or it may serve a functional purpose such as identifying the owner or manufacturer of the projectile. Engraving can also be used to enhance the aesthetic appeal of the projectile, making it a unique and personalized piece. In some cases, engraving may also be used to convey a message or symbolize a particular meaning. **

The formula for the range of a projectile in projectile motion is derived by considering the horizontal and vertical components of the projectile's motion separately. The horizontal component of the projectile's motion is uniform, so the range is simply the horizontal velocity multiplied by the total time of flight. The vertical component of the motion is affected by gravity, so the time of flight and the maximum height reached by the projectile are used to find the horizontal distance traveled. By combining these two components, the formula for the range of a projectile is derived as R = (v^2 * sin(2θ)) / g, where v is the initial velocity, θ is the launch angle, and g is the acceleration due to gravity. **