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正弦函数图像与性质

正弦函数图像与性质

正弦函数图像与性质. 正弦函数图像的作出. 以上我们作出了 y =sin x , x ∈[0 , 2π] 的图象,因为 sin(2 k π + x )=sin x ( k ∈ Z) ,所以正弦函数 y=sin x 在 x ∈[ - 2 π , 0] , x ∈[2 π , 4 π ] , x ∈[4 π , 6 π ] 时的图象与 x ∈[0 , 2 π ] 时的形状完全一样,只是位置不同。. 现在把上述图象沿着 x 轴平移 ±2 π , ±4 π , …… 就得到 y=sin x , x ∈R 的图象。 叫做 正弦曲线 ..

By robyn
(439 views)

Projectiles Fired at an Angle

Projectiles Fired at an Angle

v 0. v x = v 0 cos . v y = v 0 sin . . Projectiles Fired at an Angle. Now let’s find range of a projectile fired with speed v 0 at an angle . Step 1: Split the initial velocity vector into components. And v 0 = v x + v y. v 0. v 0 cos . v 0 sin . θ.

By jessiegraham
(6 views)


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