TOP 10 Smart watches in Amazon.in

                                               

                            


Price = 1799.00  80%discount


boAt Newly Launched Wave Leap Call with 1.83" HD Display, Advanced Bluetooth Calling, Multiple Watch Faces, Multi-Sports Modes, IP68, HR & SpO2, Metallic Design, Weather Forecasts(Cherry Blossom





Brand BoAt

Style Modern

Colour                       Cherry Blossom
Screen Size.              1.83 Inches
Special Feature        Bluetooth Calling, 
Premium                   Metal Design,
                                     Dial Pad, 1.83" HD Display


About this item

  • Screen Size- Make everything come to life with a 1.83” HD Display on Wave Leap Call.
  • Bluetooth Calling- Connect Seamlessly, dial effortlessly - advanced Bluetooth calling ensures faster, stronger, and improved connection.
  • Dial Pad- Calling made convenient with just a tap on Wave Leap Call. Dial and receive calls anytime, anywhere.
  • Premium Metal Design- A classy metallic design with skin-friendly silicone straps that truly makes all your looks comfy and fashionable.
  • Watch Faces- Be spoilt for choice with multiple watch faces. Find the one that matches your vibe with numerous watch-faces on the cloud .
  • Sports Modes- Switch up your fitness and sports routines with 100+ Sports modes to choose from.
  • HR & SpO2- Always keep a tab on your body’s health with key physical indicators like Heart rate and SpO2 Monitoring.
  • 1 year warranty from the date of purchase


Comments

Post a Comment

Popular posts from this blog

How do we evaluate ∫1+x2(1−x2)1+x4−−−−−√dx? ∫ 1 + � 2 ( 1 − � 2 ) 1 + � 4 d � ?

 𝙰𝙽𝚂𝚆𝙴𝚁 =  One possible way to evaluate the integral ∫(1+x^2(1−x^2)1+x^4)^(-1/2)dx is by using trigonometric substitution. Let x = tanθ, so that dx = sec^2θdθ and 1 + x^2 = 1 + tan^2θ = sec^2θ 1 - x^2 = 1 - tan^2θ = cos^2θ 1 + x^4 = 1 + tan^4θ = sec^4θ Substituting these expressions in the integral yields: ∫(1+x^2(1−x^2)1+x^4)^(-1/2)dx = ∫(sec^2θcos^2θsec^4θ)^(-1/2)sec^2θdθ = ∫(cos^2θ)^(1/2)(sec^4θ)^(1/2)sec^2θdθ = ∫cosθsec^3θdθ We can evaluate this integral using integration by substitution: Let u = secθ, so that du = secθtanθdθ Substituting u and du, we have: ∫cosθsec^3θdθ = ∫du/u^3 = -1/(2u^2) + C Substituting back u = secθ, we get: ∫cosθsec^3θdθ = -1/(2sec^2θ) + C = -1/(2+2x^2(1-x^2)^(-1/2)) + C = -1/(2+2tan^2θsecθ) + C = -1/(2+x√(1-x^2)) + C Therefore, the solution to the integral is: ∫(1+x^2(1−x^2)1+x^4)^(-1/2)dx = -1/(2+x√(1-x^2)) + C.
Read more

How easy/tough is it to win in the Big Cash Game?

Image
 𝙰𝙽𝚂𝚆𝙴𝚁 =  It's difficult to answer this question definitively because it depends on various factors, such as the specific game you're playing, your skill level, the strategies you use, and even luck. In general, winning at any form of gambling involves a certain degree of luck, but skill and strategy can also play a role. In games like poker or blackjack, for example, players who are skilled and experienced in the game can have an advantage over less experienced players. They may be able to read their opponents, make better decisions, and manage their bankroll more effectively. However, even skilled players can lose in the short term due to variance and luck. In the long run, skill can often overcome these factors, but it's important to keep in mind that there is always an element of chance involved. In summary, winning at the Big Cash Game or any form of gambling can be challenging and requires a combination of luck, skill, and strategy. While there is no guaranteed...
Read more

Father of Physics

Image
 𝙰𝙽𝚂𝚆𝙴𝚁 =   The physical father of physics is often considered to be Sir Isaac Newton, a 17th-century English physicist and mathematician. Newton's groundbreaking work in mechanics and gravitation, as described in his book "Mathematical Principles of Natural Philosophy," laid the foundation for much of modern physics. He is also known for his work on optics, where he proposed that light is made up of particles, and his development of calculus. While Newton is widely considered to be one of the most influential physicists of all time, it is important to note that the development of physics was a collaborative effort involving many scientists and thinkers over centuries.
Read more