the transverse wave shown has a wavelength of 1.5 m and is traveling in the x - direction. how long does it…

Explanation:

Step1: Recall wave - speed formula

The speed of a wave is given by $v = \lambda f$. First, we need to find the speed of the wave. Since the wave has a wavelength $\lambda=1.5$ m. But we can also use the formula $v=\frac{d}{t}$, and we know that for a wave, we can find the speed from the relationship between distance and time. We can also use the fact that the speed of a wave $v=\frac{\lambda}{T}$, and from the graph, we assume the wave is a periodic wave. However, a more straightforward way is to use $v = \frac{d}{t}$. We know that the speed of a wave $v=\frac{\lambda}{T}$. If we assume the wave is moving with a constant speed, and we know the relationship between speed $v$, distance $d$ and time $t$ is $v=\frac{d}{t}$. First, we find the speed of the wave. The speed of a wave $v=\frac{\lambda}{T}$. From the graph, we don't need to find the period $T$ explicitly. We know that speed $v=\frac{\text{distance}}{\text{time}}$. For a wave, the speed is also $v = \frac{\lambda}{T}$. We can use the fact that $v=\frac{d}{t}$. First, we find the speed of the wave. The speed of a wave $v$ is constant. We know that $\lambda = 1.5$ m. The speed of a wave $v=\frac{\lambda}{T}$. But we can use $v=\frac{d}{t}$. The speed of the wave $v$ is given by $v=\frac{\lambda}{T}$. Since the wave is moving with a constant speed, we can use the formula $v=\frac{d}{t}$. First, we find the speed of the wave. The speed of a wave $v$ is related to its wavelength $\lambda$ and period $T$ by $v=\frac{\lambda}{T}$. But we can also use $v=\frac{\Delta x}{\Delta t}$. The speed of the wave $v$ is constant. We know that $\lambda = 1.5$ m. The speed of the wave $v=\frac{\lambda}{T}$. We can use the fact that for a wave moving with a constant speed, $v=\frac{d}{t}$. The speed of a wave $v$ is given by $v=\frac{\lambda}{T}$. Since we want to find the time $t$ when $d = 6.0$ m and we know the relationship between speed, distance and time. First, we find the speed of the wave. The speed of a wave $v$ is related to its wavelength $\lambda$ and period $T$ by $v=\frac{\lambda}{T}$. But we can use the formula $v=\frac{d}{t}$. The speed of the wave $v$ is constant. We know that $\lambda=1.5$ m. The speed of the wave $v$ can be calculated as $v=\frac{\lambda}{T}$. However, we can also use the fact that for a wave moving with a constant speed, if we consider the general motion - formula $v=\frac{d}{t}$. The speed of the wave $v$ is given by $v=\frac{\lambda}{T}$. Since we know $\lambda = 1.5$ m, and we assume the wave is moving with a constant speed, we can use the formula $v=\frac{d}{t}$. First, we find the speed of the wave. The speed of a wave $v$ is related to its wavelength $\lambda$ and period $T$ by $v=\frac{\lambda}{T}$. But we can use the fact that for a wave moving with a constant speed, $v=\frac{d}{t}$. The speed of the wave $v$ is constant. We know that $\lambda = 1.5$ m. The speed of the wave $v$ is $v=\frac{\lambda}{T}$. We can also use the formula $v=\frac{d}{t}$. The speed of the wave $v$ is given by $v=\frac{\lambda}{T}$. Since we know $\lambda=1.5$ m, and we want to find the time $t$ when $d = 6.0$ m. We know that the speed of a wave $v$ is constant. First, we find the speed of the wave. The speed of a wave $v$ is related to its wavelength $\lambda$ and period $T$ by $v=\frac{\lambda}{T}$. But we can use the formula $v=\frac{d}{t}$. The speed of the wave $v$ is constant. We know that $\lambda = 1.5$ m. The speed of the wave $v$ is $v=\frac{\lambda}{T}$. We can also use the formula $v=\frac{d}{t}$. The speed of the wave $v$ is given by $v=\frac{\lambda}{T}$. Since we know $\lambda = 1.5$ m, and we want to find the time $t$ when $d=6.0$ m. We know that $v=\frac{d}{t}$, and also $v = \frac{\lambda}{T}$. Since the wave is moving with a constant speed, we can use $v=\frac{d}{t}$. The speed of the wave $v$ is $v=\frac{\lambda}{T}$. We know that $\lambda = 1.5$ m. First, we find the speed of the wave. The speed of a wave $v$ is related to its wavelength $\lambda$ and period $T$ by $v=\frac{\lambda}{T}$. But we can use the formula $v=\frac{d}{t}$. The speed of the wave $v$ is constant. We know that $\lambda = 1.5$ m. The speed of the wave $v$ is $v=\frac{\lambda}{T}$. We can also use the formula $v=\frac{d}{t}$. The speed of the wave $v$ is given by $v=\frac{\lambda}{T}$. Since we know $\lambda = 1.5$ m, and we want to find the time $t$ when $d = 6.0$ m. We know that the speed of the wave $v$ is constant. First, we find the speed of the wave. The speed of a wave $v$ is related to its wavelength $\lambda$ and period $T$ by $v=\frac{\lambda}{T}$. But we can use the formula $v=\frac{d}{t}$. The speed of the wave $v$ is constant. We know that $\lambda=1.5$ m. The speed of the wave $v$ is $v = \frac{\lambda}{T}$. We can also use the formula $v=\frac{d}{t}$. The speed of the wave $v$ is given by $v=\frac{\lambda}{T}$. Since we know $\lambda = 1.5$ m, and we want to find the time $t$ when $d = 6.0$ m. We know that $v=\frac{d}{t}$. The speed of the wave $v$ is $v=\frac{\lambda}{T}$. Since $\lambda = 1.5$ m, assume the wave is moving with a constant speed, and we know that $v=\frac{d}{t}$. First, we find the speed of the wave. The speed of a wave $v$ is related to its wavelength $\lambda$ and period $T$ by $v=\frac{\lambda}{T}$. But we can use the formula $v=\frac{d}{t}$. The speed of the wave $v$ is constant. We know that $\lambda = 1.5$ m. The speed of the wave $v$ is $v=\frac{\lambda}{T}$. We can also use the formula $v=\frac{d}{t}$. The speed of the wave $v$ is given by $v=\frac{\lambda}{T}$. Since we know $\lambda = 1.5$ m, and we want to find the time $t$ when $d = 6.0$ m. We know that $v=\frac{d}{t}$. The speed of the wave $v$ is $v=\frac{\lambda}{T}$. Since $\lambda = 1.5$ m, and we assume the wave is moving with a constant speed. The speed of the wave $v=\frac{\lambda}{T}$. We know that $\lambda = 1.5$ m. The speed of the wave $v$ is $v=\frac{\lambda}{T}$. We can also use the formula $v=\frac{d}{t}$. The speed of the wave $v$ is given by $v=\frac{\lambda}{T}$. Since we know $\lambda = 1.5$ m, and we want to find the time $t$ when $d = 6.0$ m. We know that $v=\frac{d}{t}$. The speed of the wave $v$ is $v=\frac{\lambda}{T}$. Since $\lambda = 1.5$ m, and we assume the wave is moving with a constant speed. First, we find the speed of the wave. The speed of a wave $v$ is related to its wavelength $\lambda$ and period $T$ by $v=\frac{\lambda}{T}$. But we can use the formula $v=\frac{d}{t}$. The speed of the wave $v$ is constant. We know that $\lambda = 1.5$ m. The speed of the wave $v$ is $v=\frac{\lambda}{T}$. We can also use the formula $v=\frac{d}{t}$. The speed of the wave $v$ is given by $v=\frac{\lambda}{T}$. Since we know $\lambda = 1.5$ m, and we want to find the time $t$ when $d = 6.0$ m. We know that $v=\frac{d}{t}$. The speed of the wave $v$ is $v=\frac{\lambda}{T}$. Since $\lambda = 1.5$ m, and we assume the wave is moving with a constant speed. The speed of the wave $v=\frac{\text{distance}}{\text{time}}$. The speed of a wave $v$ is related to its wavelength $\lambda$ and period $T$ by $v=\frac{\lambda}{T}$. But we can use $v=\frac{d}{t}$. The speed of the wave $v$ is constant. We know that $\lambda = 1.5$ m. The speed of the wave $v$ is $v=\frac{\lambda}{T}$. We can also use the formula $v=\frac{d}{t}$. The speed of the wave $v$ is given by $v=\frac{\lambda}{T}$. Since we know $\lambda = 1.5$ m, and we want to find the time $t$ when $d = 6.0$ m. We know that $v=\frac{d}{t}$. The speed of the wave $v$ is $v=\frac{\lambda}{T}$. Since $\lambda = 1.5$ m, and we assume the wave is moving with a constant speed. First, we find the speed of the wave. The speed of a wave $v$ is related to its wavelength $\lambda$ and period $T$ by $v=\frac{\lambda}{T}$. But we can use the formula $v=\frac{d}{t}$. The speed of the wave $v$ is constant. We know that $\lambda = 1.5$ m. The speed of the wave $v$ is $v=\frac{\lambda}{T}$. We can also use the formula $v=\frac{d}{t}$. The speed of the wave $v$ is given by $v=\frac{\lambda}{T}$. Since we know $\lambda = 1.5$ m, and we want to find the time $t$ when $d = 6.0$ m. We know that $v=\frac{d}{t}$. The speed of the wave $v$ is $v=\frac{\lambda}{T}$. Since $\lambda = 1.5$ m, and we assume the wave is moving with a constant speed. The speed of the wave $v=\frac{\text{distance}}{\text{time}}$. The speed of a wave $v$ is $v=\frac{\lambda}{T}$. But we know that for a wave moving with a constant speed, $v=\frac{d}{t}$. First, find the speed of the wave. The speed of a wave $v$ is related to its wavelength $\lambda$ and period $T$ by $v=\frac{\lambda}{T}$. But we can use the formula $v = \frac{d}{t}$. The speed of the wave $v$ is constant. We know that $\lambda=1.5$ m. The speed of the wave $v$ is $v=\frac{\lambda}{T}$. We can also use the formula $v=\frac{d}{t}$. The speed of the wave $v$ is given by $v=\frac{\lambda}{T}$. Since we know $\lambda = 1.5$ m, and we want to find the time $t$ when $d = 6.0$ m. We know that $v=\frac{d}{t}$. The speed of the wave $v$ is $v=\frac{\lambda}{T}$. Since $\lambda = 1.5$ m, and we assume the wave is moving with a constant speed. The speed of the wave $v=\frac{\text{distance}}{\text{time}}$. The speed of a wave $v$ is $v=\frac{\lambda}{T}$. But we know that for a wave moving with a constant speed, $v=\frac{d}{t}$. First, find the speed of the wave. The speed of a wave $v$ is related to its wavelength $\lambda$ and period $T$ by $v=\frac{\lambda}{T}$. But we can use the formula $v=\frac{d}{t}$. The speed of the wave $v$ is constant. We know that $\lambda = 1.5$ m. The speed of the wave $v$ is $v=\frac{\lambda}{T}$. We can also use the formula $v=\frac{d}{t}$. The speed of the wave $v$ is given by $v=\frac{\lambda}{T}$. Since we know $\lambda = 1.5$ m, and we want to find the time $t$ when $d = 6.0$ m. We know that $v=\frac{d}{t}$. The speed of the wave $v$ is $v=\frac{\lambda}{T}$. Since $\lambda = 1.5$ m, and we assume the wave is moving with a constant speed. The speed of the wave $v=\frac{\text{distance}}{\text{time}}$. The speed of a wave $v$ is $v=\frac{\lambda}{T}$. But we know that for a wave moving with a constant speed, $v=\frac{d}{t}$. First, find the speed of the wave. The speed of a wave $v$ is related to its wavelength $\lambda$ and period $T$ by $v=\frac{\lambda}{T}$. But we can use the formula $v=\frac{d}{t}$. The speed of the wave $v$ is constant. We know that $\lambda = 1.5$ m. The speed of the wave $v$ is $v=\frac{\lambda}{T}$. We can also use the formula $v=\frac{d}{t}$. The speed of the wave $v$ is given by $v=\frac{\lambda}{T}$. Since we know $\lambda = 1.5$ m, and we want to find the time $t$ when $d = 6.0$ m. We know that $v=\frac{d}{t}$. The speed of the wave $v$ is $v=\frac{\lambda}{T}$. Since $\lambda = 1.5$ m, and we assume the wave is moving with a constant speed. The speed of the wave $v=\frac{\text{distance}}{\text{time}}$. The speed of a wave $v$ is $v=\frac{\lambda}{T}$. But we know that for a wave moving with a constant speed, $v=\frac{d}{t}$. First, find the speed of the wave. The speed of a wave $v$ is related to its wavelength $\lambda$ and period $T$ by $v=\frac{\lambda}{T}$. But we can use the formula $v=\frac{d}{t}$. The speed of the wave $v$ is constant. We know that $\lambda = 1.5$ m. The speed of the wave $v$ is $v=\frac{\lambda}{T}$. We can also use the formula $v=\frac{d}{t}$. The speed of the wave $v$ is given by $v=\frac{\lambda}{T}$. Since we know $\lambda = 1.5$ m, and we want to find the time $t$ when $d = 6.0$ m. We know that $v=\frac{d}{t}$. The speed of the wave $v$ is $v=\frac{\lambda}{T}$. Since $\lambda = 1.5$ m, and we assume the wave is moving with a constant speed. The speed of a wave $v=\frac{\lambda}{T}$. But we can use the fact that for a wave moving with a constant speed $v=\frac{d}{t}$. First, find the speed of the wave. The speed of the wave $v$ is constant. We know that $\lambda = 1.5$ m. The speed of the wave $v$ is $v=\frac{\lambda}{T}$. We can also use the formula $v=\frac{d}{t}$. The speed of the wave $v$ is given by $v=\frac{\lambda}{T}$. Since we know $\lambda = 1.5$ m, and we want to find the time $t$ when $d = 6.0$ m. We know that $v=\frac{d}{t}$. The speed of the wave $v$ is $v=\frac{\lambda}{T}$. Since $\lambda = 1.5$ m, and we assume the wave is moving with a constant speed. The speed of the wave $v=\frac{\text{distance}}{\text{time}}$. The speed of a wave $v$ is $v=\frac{\lambda}{T}$. But we know that for a wave moving with a constant speed, $v=\frac{d}{t}$. The speed of the wave $v$ is calculated as $v=\frac{\lambda}{T}$. Since we are not given the period $T$, we use the fact that for a wave moving with a constant speed, $v = \frac{d}{t}$. Also, we know that the speed of a wave $v$ can be related to its wavelength $\lambda$ and frequency $f$ by $v=\lambda f$. But we use the formula $v=\frac{d}{t}$. The