science
Grade-4-
Easy
Question
When a longitudinal wave travels through a medium, the particles of the medium show compression and rarefaction. What happens when compression takes place in the medium?
- The density of the medium decreases
- The pressure of the medium decreases
- The molecules of the medium come closer to each other
- The wavelength of the wave increases
Hint:
Region of high pressure and high density.
The correct answer is: The molecules of the medium come closer to each other
- Compression are the regions of high pressure and high density.
- In which the molecules of the medium come closer to each other.
- So, the correct option is c.
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What is the wavelength of the following wave in the figures?
![](data:image/png;base64,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)
What is the wavelength of the following wave in the figures?
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAANsAAACMCAYAAAD1CNwPAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAAFxEAABcRAcom8z8AADW2SURBVHhe7Z2Hf1TXte/fX/Nue8n9JDfJTW7uTXIdVwymueMWcDfGphkQSEhCqKPee68INYR677333nuZ3uf39toaYQESMCNpPBLn6898ZM60M/uctfdaa6/yfyAgIGAWBGETEDATgrAJCJgJQdgEBMyEIGwCAmZCEDYBATMhCJuAgJkQhE1AwEzsC2HT63TQs/+2Rg+dnj273dMCAhaC2YVNp9VieWkJKysrTECeJSE6iBdnMNTRhzmpAhrD0Z/RAopxDA2Non9MCiaTAgIWi1mFTS6ToaKsDF53PJAQn4DpqWmDwLGViUnKhqzoNBq+WkEzjr66AiQmVGFgUcKe10GhUEOlUrNXadj/K6CVdqMqJwfpmc2YUWoffoaAgKVhVmGbm5mBq5MT/v7Xv+Hbr75GdVUNNBomOIopTI5PYGRqGdKlEfT2z2JOxARuLB8V96IQmDOMqclBDHe1oLKkBg21tWhqrkddTQO6xifReC8R6VGxyJtRQCqokwIWilmFbXl5GRnp6fjx+3O4ZWuHru5etrKpoVspQ0HuA8THFqKzIBrROd3omtNCVHUXD6IjkdYzian2FIR6BMHL3hFBno64fssPcf6OCMhqQ1laMkqTwhFUL8OS0vBlAgIWhlmFTaVSobGhAbdv3UJQYCCWllfYUaZCKmqQmxkLuwu+SPQJQV7nNBZUbCXMS0ZWRDRyRsYx2RqDoKBMpERG4H5CIBx976PmnicCk2pQlBCPyruR8KmQYUG+/l0CApaGWYVNx+yyluZm2NvaIiQ4GBKJhB/X68dRc9cTVp9fxZ34ZoxKtPy4rO4uCuIjEF3dj9GGOMSk1KI0NxsNhSkITmrGcGU4olIrEO8Riby4CCT2y7H6pBdFQMAiMKuwabVaNDU1wv4mE7bAYIhFYn5cpxhAaZQ7HK97I6NfAvGG3bVQh4bcRATGlKGrowK1baPo7+rAaE8TKpsnsDhUibq6EkR6xiElLhftYjXYgiggYJH8ssImppVNhZXhMuQk30VyTgcWlJv9iWuY6G1GUWYlhpdEUOn0fHXU6bTQsv/X61TQSjpQW16DkuopyLWCd0TAcvnlhC2ICRupkXopxtrq0NTcgxGR9omta61aBYVUDjUTrq1RQalUQv6IkAoIWB7GC5tODbVSBplcCaVmswCwVUergVohh1wuh0JFq4/hKQNPrmykRuohF4kgkSlAu2cCAgcV44RNI4e4txAFiX7wCklDWtkIVh6uKGqsjrejNj0ScVERiEitQdu46BEBWhe2pnUHSWDQQ5tNQOBFwAhh00Kx3IfKYCd4OVrj6k1XOLnEoWxCBCl/Xo21yR60FCYjOdwL1886I7KgA1P8uZ/p7+uDi5MTYqNjoFELrkOBFwcjhE2ExYkH8LP2Q0JOJ3rrs5DpYYeA6hlMGDaS9VoF5Es9aMxPwJ0rdxBb3IGJ9aegYnZVR3s7wkND8dWZz3H5/EWUFBdDxFRIAYEXASOEbQGzIylwto7EveJZSAfyUBpgA7f8aYzIDC9RzmGqKgJeN87j2+tRyGqfx8ZTFHzs4uyM115+Bb//7W/xH7/+d3xx+gz62EonIPAiYISwrbKVLQd+NwORmNONAbayZXvZI6ByCmMSHfQ6DVMLZZCtDKGtPAOBVo6Iym3CoMGk06jV6OzsRFhICL44cwaXzp9HWUkpZNJ1JVRA4KBjhLDpoVjpQ3mQIzxvW+Mas9lc3GOQ1z2IurxCNHXUoq63BWX3kpAU6oEb391CaG4rxh/z2JMqSeFaEaFh3GspIPCiYISwMVQyrHTkIz85EL7h6cio6MfMyix6K8rQ2tOM1oFmlKXEIyk6GlEp5WgZW8XmuOCNcC0KQg7dFK4lIPAiYJywcXTQatRQazTYCNh4mEmt10Krok1mplJusQn96D6b4PoXeLEwQdhMRxA2gRcZQdgEBMyEIGwCAmZCEDYBATMhCJuAgJkQhE1AwEwIwiYgYCYEYRMQMBOCsAkImAnjhE2ngXqhFz31xSgoa0bL4AoUD1PSNJAtT2KouRK1leWoaB7B9Oqj5XdI2BobG7iwBQcIwibwYmGUsGkk0+i95wU/2x/wzSUnOPrnoWNJbsjGVmJpsB7FMR7wum2NS1cCcbd2BFQZcjOdXZ1wdLiNqPAIIRBZ4IXCCGFTYHW6AjH2dxAWn4vczHhEO7sgtnUec3x100EtF2NtYRIDTQUIu2yLsOwa9G+ESOr1bCUToaK8AtbXrODr6YXp6Wno2Wr3QkN9DdgKr1tagm5uHvrFJegpQFvzgo+LSgXdmgi6xUU2LnPQLy9DL5VRNLvhBfsPI4RtEXMjqXC5EYG7JTMQ9eejxN8G7oXTGH4kJW0Vi+3J8LEPRkrp4MOVjbrWeHt64thbR/Hff/hP/Pcf/4Rzn/0DvQnJ7KOXDK96sdDL5FAVl0J65TrE738E8cn3IGF/ZddvQl1WDr1CYXjliwUJlirlLiTnzkP8zocQn3gXko8+g9zlDjTtnUzgngxy3w8YIWzLmB+9B3frUKQWjmOxOxeFvjfhWTKNsY17Qj2PyeZ0JAQGIuJ+J4ZXfp6dKZ2G6vxfvHABbx86jFMvvwrvE29j8Ng7UFyzhqayCno2m70QsNlZ09gE2S0niD/4GOJTn0H6w0XIrlqxv+wGO/UJPy53YzdXZ9e+ns2NQS+XQVVYBNnla1zIJJ99DunFK5D9xMblm+8hfvcUP6YIjYR2fNzwrv2DEcKmhHiuHnddnREQGInw0GAEunojqWUUnZ0DmJodRE9TMoIvnsHpr50RlFmP3kUZDJXEORqmMrW0tsLZ1g4xTAVdKyiE+rYzxIePQ/z511Cxf+Ogq5UkaE0tTKguQPT6YcguXYE6vwC6mVmuPupmZqDKecBnddGbxyC9dBWa1nbDmw8wKjVUeQUQsxVMfOQ45A5OUFfXQre8Ar1YDO3ICJSxCZD84wv2/AnIHF2gm5w2vHl/YJSDRCdfwlhhGCLdr+KCjQ/8kqrRMz2GpswMVDbmICM7FE5ffofr9u7wDEzEg+YxTG2qZUe92FqZsN2ys0NYcAikVBJBoYQqIwuit9/nA61pbeP23UFF29cPyXc/QMxWdGVUDHSrq0/+XvZv3fwCFMFhEL38Bp/ZdRMbpZMOJmpmy3NBY2q0mgmdXrZRvWYTbKLSjo5BftMBa39/HXK/AK5y7heMEjbo2Y+VrWBpdhxjk/NYECmh1qohX1uFRLaGVRFTNadmML+wiMXFFazJ2POb7qPN+2zBwYaKyAy9Ugkl09HFR99mM/oFaAeH+PGDhnZyCnInF4heOwRFZDT0z9j60C8tQeHtx1dAubM79CtMMA8gmp5eSM6yCYitWLTKg90PT0M7MAipjR0blyNQJqfsG9vWOGHbIU/b1NaLRFAEhUL0KruxvPy4F+ogoWdqkjI2ngka+30ublxtfB500zOQMZtW9NbbUMQnsxvrYDWg06+tQWZ3m6nMR6GMiGIr2vMVgNJ0dEJ8+iu+GqqLSw1HLRuLETZCx2Z+6bUbEDGdXVVQZDh6MCCHCBn55FXTspncGLSdXeu2ygef8Fn9wKBWQ83sdPHJdyG9fNU4lZDdS6qiEqy98RZk12240Fo6FiVshLqiEqJDbABvOXE16kCgUUPh6s5d2Mq797jabCyKsAg+Looopn5KDkb5P/3sHKTMbKCJhLY6jIUcSlIra2bnfQzV/Rxu01kyFidsuoUFyO2ZWvHuh1BlZrMR3efOEjLqmcoj+fgfkHz13XOrj49DWwCSCz9BzD5H09ZhOLp/oW0edWExU6uPQO7mCTyn+vgIOj0XUsknpyH98ZLFT84WJ2wkXJr6BmajnIT06g3oVh4P+Npf0OyrcPOA+L1TUMYnMqkxsb8BGztl6j2svfQ6lJEx61Em+xjt8AjfzCdB0ZRVGI6agEwG2W1niA6T6VFo0Tat5QkbQ7+6yqMoaANTXcKMX/a+/YqO3VS0QSs7fwm66Z3tC2m6eyD99hz7rMvQ7vO9N1URW9VefRMK/8Adu+9pI5zuFZm1LXSzpmkO5sAyhY0ZzqRCik99CpnrHR7WtB8hl7QyOweioyehCArZsU1BTgAFW9Voi4RWuf0KbXkoAkOYsB1iNnqV4ajp6ObnmY1/m43LSa6yWyoWKWwEbeKSjSM5/aVFz1ZPg9z2UttbkJz5iqlKxjsAnoBU7KZmiN54C3JXj30bO6lta4f04lXunSV1cjdQJiTyAABVRjafrC0RixU2urHkFMp14j3uodyPqiSFWYlOvgc5EzjyvO0GFAEv+fIbHu6lad+fjhJVahqzYT+CMjgcutXdcdlraush+fg0ZPaO0I2OGY5aFsYJm17HZtM1rC1MY2pmCUsi1WMB2JRmI8LKwgKWJUqoHtOajBI2BrnJSReXe/nsv+gJ9ltV9zIh+t9XoYxLYAd2x6uqF0ugCAiG5NPPodrFzzUbGg3kzm4QHzoKdV0Du2V2x11P9rDMwQXiDz+BprLacNSyME7YlGuYr4pHgpcVLtsGIiC1FZMS9c+XW7+CyZpkRDvfRmBuH4Yec5jxxhotLQ9jIyXsxnka2p6e9QhwdmNpR/dXlLdueoqvzJIPPoa6qsZwdBdgY6hhNyntLcmsrPnG8H6Ch1p9f56r1hR0vWvQ5MZUSD65xcYbDloWRgibGtKFFty/4wRfH394+/nB2ykQWf3LWN2QNuk0Bu+5w/PC57gU24LGLbY9Ojs7cPuWAyLCwp+dqa1SQ+EfxHVxbkjvoz03TXUN31uT2zlAN7a7EwVth/Bg5k/OMJtneP+MCwlE8l1+3nJvv13fviBbkHICZbYO0DN129IwQthWMD+aCY/rQUguGMF0xwPket2EV9k0xjZkRiXHcl0G8vyt4HCvA/ULhuMMiViMrIwMXLl0CceOHMG7J99GgL8/Zp8xu6ke5HHvmyIwdF9FlCji4iF65RBU6Zm7v/owVUzhG8BUpk+5V3K/OEroPPmWzqlP2WrPVL1dtsO5Q+rmLe5UMyUiZa8xQtjWM7WpzW9ayRykA/m8zS9lao9uuta68Ua0R9viTnr7I8K2vLwMT3d3HD18GH/6/R/wn//xO3z39TcYGBgwvGJrNF1dPKeLVA9Ldutuhrui2YomPvY2tJRZvNuwlUxdVgHJF98wVdKGTUL7I82EEj5pO0fy7TnoF3Y/0JxvtWTeX5+cd2GrZbcxQtgkWJ4uQpi9FyJTylGZl4wkd0eE105gcHYNEqkclGetG6tHa9g1ON1tRc2mlZxy2VZXV1FaUgKrq9fgeccD42zwyY57GrTBrYiI4u5uVW6+4agFw36nprwS0i+ZIFy3gW5qbxIcKd+NImzIW6vbBylJermC751SGJ7Cy9ek+NDnQTc0zFTJ93lSrs7Cct2McpCoReNojXeFl915nL3sBCffDFQPDqDq7j2U1HWAHK56trJ1RtvBI/NRNXID6qtN1bUijaiupamtwxpFG/gFUH0Fw1ELRavjSZ8UdKxKS986CXKXUIRF8mxuVdZ99g/LViX1CwuQ3bSH+PQXUBdRVNDerDo0OVNwsuQfTJUsr7Co1c0oYYNWBflkO9qqcnG/oA71vXNYla1hqqsTQ+Oz68V9pEtYG2pD98QqFh+7/sa6/jeg7Fzp12eZOnmFG8GWDDkvSO0Vv/0+tGyW3UvoZqKIecoH001OGo5aJrq+/vUVh+JdmZq9V3BVkvbxPvoMch9/i7JnjRO2HWKqsOkoTCkwlBfBUSWlGI5aIOSWr6nlBjoJnJ7KPuwhPLHU/jYXbIossVhUKqgobO31I2zVDzcc3CPYNaB4VMmZLyH56uye2Iamsi+EjQZQXVfPMwFktxy5N84iYbOoIiCIrzbKuCR+k+0pTBVTJiZhjfaWSGXVWWaUDdmtFJkv/vQM1MVlhqN7iEYLqbUtm4Q+gKahkW48wxO7gEoO1fI05tbkjxSz+hktJCvLWJhdguIxVXl/CBtDPzcPMdPDyZOlHR1lByxvb0m/ugbp9z9C8uV3PLvaHOdIK6noHaaeObtBN7t36tlO0LS0QfzJachsbvEqWeaAV+Ji30lJt8+q9fIkeu7QeygqZPcZrqWSqsjl3kNx5yQmaEeHPadnwk3P6ul1kGOypRplWYVoW5Sxf/3M/hE2sYSXL5Oc/mrdK2mBFYMpOkJ04j1Ir16H3kyl1XUDQ9wrSZOQpaqS6twCrL30Gs/Dg9o8tUHJqUa1OKUXf+LqtnHooBCt8bDDNZkIi2yVkkvIe7qK0bZCxPokoaJnDLPSNcwODmB8eAhjbDEYZzb6BHvtbFsBypJCEFY+i4lN/rx9I2xc77+X8XOspIUlCZIhrrr/AKKTH0DhF2g4uvfQaqoMi4KI0m4os93CILuVCjmRN9mchXl0zFbjGf+019nXbzj6/Ej6W9Gc7I+4tDiEZrejb5Ldb4pOtBdHwTOyHt3jA2h7kIgEfw9ExIbAxz0Q0fER8I8vRl3pfbSVRONOaBP6J3920OwfYWNQoRxa2aTfnIN+TWQ4ahmQIU5pL5LPv+FCZ04o8Fb0yps8qgRay7JntQMDPIaTxkXTwVRrM8L3ZynUr7B4XRU0Am1/MQpdvsCZ8w7wyuvHpJQpiktVaMkOgEf6CAane1ES5otQH3dEp4Ti1mVnxGdEwd0vCYWZyehquAuPO0XoG/o5q2FfCRvNklIKTD75HjQUeWJBdpuO2ZFUWo1c29ruHsNR80DxkZL3P1kvI2FhxVzVJWUQkzbiemfPNvi3g1dYfudDyP2C+Er3fLB7Sj6H6cY0RNlfwbnvHBHfOIFFslrEjWjND4dHXCv6xtuRn5CMjIwMVLcUIswrDg1dpUiKTUNFrD/aK+LhHliP/rGf91n3lbDxmEDK8GUDqMzIMptd9Dyom5qw9sohKLx9zV4fhHLc5Lb2PNlWXVpu9Cy+lyii4yA6dJRvvJt7z0vb1sG3YCQXLhtRPpBJ1Vw9agoyERGcgcLoIKQ3jaKfy8wsBhuzEeadhMqOBhQUlKO6sgKd/Y3ISs5Hz1grivOLURHghorUYAQVTWNsU7reLyBsTbhla4eQoGCIxUYKG7uJqKiL5POvIHd0hX4PN0eNgRpCUEXnh4HHZoaEW5mUwnO5KKrEUtJuqEa/3MGRR7lQ1WNzQyFtcmY/i46/u56A/FywlU0lgmh1BQsLYshWFrAiVULG/XE6SMc7UZ8YjZyWAfQsySFjYy9XyrC6IoJCLYdEvIS+wmzkp9xDzYwU4k3Kl4nC9nT1Tc//exItW5m4sNltCJvxdhepTBRJIqH0kj2O0HheaCuChF/82Rmea2Z22CREQdq0rySzugmdhaz4lElOHkHJ19/zrRuzwyZ3UiVFf3sVSmpNxv69Y1RySGfGMLUiw3aBeLKVZcxMzkLCvm+zHBgnbBoFJIPlKEsPQ3DMfeTUTmBN9fPH6VdGMFSegLiYWESmN6FvVvbIl2nYjFtVWYlL58/Dx9MTIpEJTg4qeOrlyyszaWprDQdNgJ0YtbEaHRnFAjUh3IH9p6mrX4/At3eA3oSUfPpuGouhwSEsmxrBvyaC7ItvIf38a2hHTC8LQOdCvfT6mU1s0vXZgH2OKu0ed4wofP2ZvWOkFmNgkdla/X19Jnep1XZ2Q3L8Pchd3Hec40bNOwcGhqA18VYxQtj0UK4NoS7SBV63ruLidRc43UlB9TRbRvnzUkzVpSPp9iVY37qNn656I7GkB5ObnGMqlQo52ffx/jvvwN7W1ng10oCe6f8ycnVTWYAdRI+PMEGLjY5BZfnOcp/UmVmQvnkceqp4pTbNGzjYP4CwkBA0NzYZjhgJu7m1Ht6QUy7Xgzy22pk+eXR2dMDfz4/f5CbDzkfhegdypoGg0vQKWrU1NfDx8n5m3uO2sIlUc8N2vfxf/c60jpz79+HHbHLpMypSj4+No7uri2nzj6rzRgibGEuT+Qi09kZsZhNaKtOR5maPoLpZTNH9pe9FWVIw3G+norq7E5XBtvCPzUUR0x42Fm8SttSUFLz697/j4w8/RGFBARobGlBdVfV8DzbwVez1DQFBGDh8DBPf/4hWJniV9XWorq7e+j1bPOgCVjABCwsNxT8+/RR2N23ZisuOs5Vyq9dv9aiiR3UNmth7RqysMf67P7HzCkZlHTsX9vlbvWerB51LeVk5ggOD8OF77+GOqxvq6+v58a1ev9WjynDejXa3MHrsbYxfu4G6sjJ2nJ3LY6992oO+s6y0jHeIPXnsOEKDg427PuxB41LNzqelogKTH3yM4VcPozopmY0Vuz5G/KYaGhd2jSir/9iRt5CSlISmxsYtX7vdg49Lbh5aL/6EmSPHMeDmgSr2GVVGnAc9atl1pmt06fwFHD9yFLk5D/i5kJb2yOvY51aUVbCFxA4X2Ws72tuZhv+zs8oIYVvA3EgKTx69VzoH2WABTx51LZjFGE9ka0BObBBuu1djamEW0/ds4ROejbQhpmatf8C6sKWm4uX/fQm//td/w5FDb+Lt4ydw/K23nutBLYKPHD2Gz197A7G/+T0q/u3fcfmll/HG8eM4yp7b6j1bPU6wz6AL+NJf/4p//3+/wn/94Y/82En22Or1Wz3o+44ePYpv2bmksXMp+Zdf4atXXsMhdi7H2PGt3rPVg7736OEj+F92Lr/6l3/FX/7rz4Yxef7POEq/hz3OvvwqHvz6Nyj49W/x4Rtv4k3+e4w5F/ab3jyMv/z5v/Fv//TP+Ptf/4Z3jLg+9KBxOcHG9iIbC7o+aexcjrPPfIvOxZhxofFl4/LnP/4J//p//wmvv/Iq3jlh5Lmw76RzufK3l9D8z79CzO/+iCOG40aNi+Fcfv+b3/JzOfLGofVzYZ/9yOvY59Lrfsde91c2hlRnZ21Tww8jhG0Vi+PZ8LYJQtKDPow2MZvN2xa+5TOYUDBDUNuOgsRguLo8QMfIIDqi2coWfR+5k1uvbKfe/wBZWVl8Ji0sLHy+R0EhCgqLUFlcjH5HF4z+5g+otbVHPpvFC9nxLd+zxaOkqBgF+WyV9vdnK+wp3LC6vn68uOSJ1277KGbfV1KCKqYy97NVdvzCJVSx35PPjm35+m0exUVFyM/Lg6+3Ny8V4Xj7Nk+wLdritds+2LjQ768pKcXoN99h+E9/QUlwKArYZxvzOXQuebm5cHNxxdEjh+Hn48NmdCOuDz3o3HPuo/riZYy/dQJDNnYoYuNdSI+tXr/No5j9HhoXWxsbHH79DcRERfPVZavXbvtg41LE7q+G7GxMHzmB7hPvIj8unp3L898r9Ni4Rj+cPcsXiHRmi/JzYZrZ5teV8PFj52xtg8sXLqK1pQXUbXcDI4RNA/lSJwp9b8PDxQH2t+/A3TUM2R3DaCyvRtdAE8qLUxFuew3O3l6wveKMiPtNGFCQtbcO6bCk937w7ns8gVS2g8RKPdO/5YeZnRQRbbKXaWpyEonx8Xz5N5mYBCg//BTarJ01ARkdHUVURCTameqxEzSR0ZC/8yGwg+j63t5ehAQGYsTUAqoKOfSOrlB+fx66HVY8bmxoRKCfP3eUmIxMDiUTetXZHwHqbGsiJHCBAQHPdNaMjY1xFXIHNhtDJcFicxYyo+7A2TcBSUXdmFiaQieT6vquIQzP9KMt0x8BzLj2jCxF4+gqNn8dSTnptiT13p5eO/J2Ubyb9KuzkF25Dl2P8YY8iQW1GZ6YmMDi4iL3whmNUgnpNWtemkDT1W04aDz03eQsGmMCt0Jtf3eAOr+Qe0Z5p1ITCsPSuVD5ChI0o4MODOgnpyB57yMekK2dmjIcNR46l6XFJQwPDTP53cF2BnuvMjaO19pUhkbQjWh4wjhmZ2cxPDz8yGplDMYJG7tF9ToNVHIppHIFlNr1HTUd+3KNVscHR6tWQM5uYrlK81B93GBjU5sMyGAT99k20LIbSe7hDclnZ3gP5p1gkqCx92go+/jzr3lZOR27KXYKnYdJ57IJmoRkN2zZuHwJXd/Tiyltx47OQaeFuraOb83IvXz5HuBO2BiTHY0KOwfKiKB8Ohk1XTRRo9rp9TFS2HYGCVvz5ggSE2dOQq9UrJe5O3IMipBwGgnDM+aB+otR430e9/cLhGhtB91IPMr+5Td47UpzQ2UhFFExEL39Pk9otRR0yyu88SI1yP+l4kfNLmw7io18DO3wEC8XJ71x8xltXtmMxGZcrZatwBursOGZDfTUnJ+e02ifa4uKhIvKaEvYbElRCiaFSLHv1LExeWKTlCJC1HQudJ7GTyLq3HwmbIf4PqRe+hyzuJ6dA/vtavbbtY/9eBo3DTsXLT+XZ6MdGuKtmiXMXuNZ0sbAJkzdpmv0xJpI11CjXn/O2GFhk6PcnZkub3/AswBosnwS9qEb14R9wcZX8Htn43sNxx5Cr6fn2DnTdXzaae1rYdNTcR0qZf3tD9C0tLID2/xUrQrSkQbU5iYiIiQScXfL0TbPVgDD09AsYK6nECkhIQgKSEZhB7PjnqH96OYXeQltyZffmlbxWLeK8Zo0pEQmIrNpGWsb1145juGGLET7BCM0IhPVI0swVtmmseCFgG7dfmZIm1a6gNGyFKRFhyAwpQQVnQvMPKBnmHBJ+tFekopQjyBEJxWjdZ6ZB/xd26NuaOKrGkVsGFdeXITFoRrkxkUgJiwUkRk1aBwWQ2O4pDrVMkYqs3DP3x2hCfeR1yuC2BjTid176sxsPi4Kqsa8VZk7nQySkUrkxSXjbn4nptiXa5Xz6MlPQpK/F0LTSlA1RuaT4fXsDprvrUZhhA9CQ6ORWj+Byafc0vtb2NisrfALYjf91zwQl00vhmceQ6uEdLQRdfmpiHK7CVc7RwRUzmMjr081WonqOAdY27jA6eo1uMcWomTsKTM5E2pqRig+/i63j2jWNA4d1BOlyPf8HGe+uIJr8aOY4VqoHtKuLNwPccA1K0e4WtvA814zWuafNl8+iW58AvJbTjx0S/3UJhNiLA+XIsXbE76eQYjKrkZ9/xLUNNFoZFiqi0acjyOsrtjD3cEJ/oXDGHqa5LNxodqQa397BarkVH6DPzfyLrTm+OLGRTt4ulnh8s0ghGX2QcQ/Qgb5RDGSfd3haPUTHF3d4BhWi/55xVNXkkdh16yrez17+5vvt1Yl1csYq4iCyxfncN09C22yNayN5iPC6TacbX6CnasvPJPaMS01/C5xGypSAuF4xQpuzjdxw+s+SrqWnlz9DOxrYSPhos6kpMrJqRDQ01I4+FXRQNx0F+nu1nDNn8KA4esnCpOQ7OqIqPoBDFSHwM8vDiF589vGwFFeHQW2it8/xe0T42AXXTaLnoxwpHmchZVHIG6nTmKBn4sSvcl+iPQNRFpHP/oLvXDbi83mtU9TkZ+E7DYlu9lFbx5dn4S2QzGAoRJvWNlEICKpHF3DbGZeUfKbRStZQFOQA4Ij7qKwpw2tWW6w9ilDdd/2axs5icgpIj5ygtdGMQpZJ5rvB8HOygsxkU6wd41AeEYfxHQyymksl9yBi28aEup60FGaCG+rYBT1zcKY+mW8tIaDMx+XrUoi6rQijHeWIdbaHn4h99G2MICxojuw989HfnsratMj4W4bi4YFKVQ0Sl0xSAgOgsu9Dgz05CPExgeJua3YLuR6fwsbg1oFUcoNPZ7VLlYrGUFTRhQCPWJRPLrG5vV1BrMSEOXghqyJeSyNpSDQOxIBqUNgZsqWUHNGqt4k+fqsEakbBrTLWOxOhZ9zACLdbRER6gW72H6M8RVDjhZSSXwiUL46j7mOCDg6JyGl2Pi4QE1zM0SvvQmZu8f2K+9aJ3qSr+KLL6/hpxvWcHD2R8DdbiySgiCbR7mbA0Lj7qNdPoGhCn/ccMxGedv2Pc55k0PKyKDeccZ6QrVzGKmOh+fZL/Hj55/gK4dYJNUvsumHwb5/McsOLiF5SB+VY7I+C2FX3JDZPQFjw7YVsfG8aT6V2HhyXHRQScdRGuiP8PBstEx1YTDdHvbRDaicXsbAg3j43fBHyZyUKZDs5qgPQGxwMDwqVzA/1YJUa2fE3K/Fdor7vhc2PTPeZTfseIN4DQXxbulq1kEj6kdtoh+83YKRUDuFRQVTBZgxTobwSF4yEl2cENcyiOHGCPizlS04Z+ahvfA42v5+vqpRkwhj+2TrRaPoT7XBtYuXcens5/jx9Gl8ej0NZeMSKHVq9CYEIIrZa5m9gxgo92UrWybSaozfe9ONjT2sX7ltDQ5RJ3qznHHVORmp+feR4usFd9c0dKzJIZcto8nfEaFR91A23IH2HA/YeJegsnd7hwuvDfn+R5D7BbCJz8itkNkq1KV4wM43A1kPUhHm6IWQhHL0sxlPI5vCSrEb3ALSkdQ0hK6yZPhaBaCgb8aolY1Ql5ata0JUjWyLzHEdW0Urgv0RGpLJbNQ+jBe4wyGoCIVMBW3IjIanbRTq5tkKqVVD3xaJxNBguGX1YrivGBE2Xmxla8F2fXL3vbARyuh4XiqNtgAoYfFxdIoVDN6zg9WnJ/Du6WtwSypDaes4ppsLUN3ci6ryUpRG2uHGTVdms12Gc0Qu8odUW/tb2G+gjWPRK2+w7wvj/zYGaia51FODuqoSlCU5we36FXxjnYyC3AwUt42huegesoPtcfW6E1yvX4VLSj3qZ437DkK/vAL5HS9eIEm5XUKrZg5TbXfhf9sTgb7MXnUNgLtLBCoqHyCfjU/bgwjE+tzGtavMZrNjttQDptqubTMDsUmO2kCJXjvMVXtjxwULNahhdvP5a17wD/KE/U+u8A9PRmlPEwoKGzHWmo44ZrPdvspsNhdn2PqXo3tWzlVeY9CNjEBmY8/bVnGn2mNoFRMo9vNCgG8yWqRLWBrMRoi9w7rN5sxstqhS9Aw2oKikGb2N+ShJDcCtn66zcbPGVdd0FLQuPBLIsZkDIWyaplaD4XsW+pkn5xUdu8FHi6KRGBGE4Ji7yMytQFX7OLvRilHHhK1rbBZz3QW4GxbOzovd+G3jmNvmXqHsX8Udb4jf/XC9kMxOkDKbqbsZJXWDmGgoQA07p5HJMYw2ZiPaPxThkZmoHFqEcRabAQ2bFErL10t+OzhBr916xVesjaA1OxGp4YEIz6xCWXUzRpqLUN45j5mpPraK3EWoZyhikwrRNMtmdMM7H4XZoeMTkF74iXepMak2pG4Fc70VyI4KR3R4GCLTKtHY3YWhgWYUl/dibmkSQzU5SA/wQHjSfeR1rUJswm4LldJTxidh7aXX11XJx9Bp1jBUW4266jZMszFTKWbRlcts+kAfhN8rR+3wPFam21BR2ore0SnMDNagMNIfEeExSK0dx4Rom8mIYZyw6TRQr4xipLuB3aR96JsQQfXITamCbGkMQ51dGJgRQfKYc5CErZnZEpTLFhrEhM3EfLbH4XteLnd4eWsqCPoEtH+jUfFYNTXfvzLs45Aayc5JR0sY/TaqaKxQM1tt+wHTtLZBeuYrproyFbLftAiNzdBujo72dPi50P4R/b+aXWR2Lkrau9n+XJ4Fud7J1S354uunqLs0Nkoo2fcp2cXUshWKzkVD0UGGcVNStBB7bttVhL2HKorRBr/M1f2ZtvN26PVaaFRKKOj71HRd2LnQPp9hv3F9XORsXNQmJ3ASlE0vOnJiPaF08fGYS/oe9t3sWmx8BR8Duh40BnSQnxP7f7pu/JzpvmH3F43Z+lu2xChh08sWMJLjh8BbP+Cby65wCS1F74ry57AszTxGCoPg89N5OKR2oOuxKZkuXmtrCxzs7Hmi5E4CkR9HeTcDosPHuAGs20mG8TNQZmXz8mjK+MQ97VCzG9DWiJzd/LTaULSN8VsUzwe1f6Ibl1Z7Fa32pmzwmxHtyCikV65DwjQhyrI3F08KG98RN0jyw4cSKjX1Z6tCwm03hMZk4F5qDCLYACe0L2DeIG168SxGs30QfOM7XEtsQ+OmSYMEjdLtC/PzcfXyZbg5u/CMVlpZdgNNUwukZ3+E9NI17sDYC3RLy5C7e/JqUdwZY+Ho2U1P0S3cIUCq5FOjbExHNzUFCcWInv6SV/qydMiuVyamQPzWCSjjEg1H954nhU25gMXuYmQlxiIqPIrnEUWFJyE7LxPF9fGwux6J9OIprPTmosjXBncKpzGy4RJiy7ykowCVIdZwfqzNL0WSh7LV7KMPPsRLf/krT9y8fs0Ko7tU+123tMSLlJJ6sFctXjX19ZCeOw8Js020u9wne6/g2xQ/XOCVt3a7tzeHBDq/kH++zMmFx6zuBzTdPRAxYZPZ3tqzSehxnhQ21RKW+yqQfy8FiUxVSk5MYn/TUVD6AOUNCbCziUFG6QxEffko9r8Jj6IZTGzSTvQTzeg0tPmt2yRsZJ+lpabiwrkf8NahN3Hy2DF4eXrxIiq7BZW5W3v5dSgio/dElVHGxEP8zgdQUMzhHqqquwrTKBSe3vzG4iredlE2JkJNK+ROrjyiXpXzgAxzwzOWDU3OknMXuCqpphjOHdjGz8sWNhsz8ijw0uA8WH/QicixNluDJDZ7BYYkID4mDCHOHohvGkVX9zCmZxf5JrFutBYtQVfgkNyC6sc0ClIl29va4GB/C+GhYTyfbDfR9vZxVzeVuzalvvtTYfaZ9KY9REdPQkO9vbfcz7NM1Hn53NVNnW52u9YmeSElpz7j3mDdpOm5a+aGZ0dExkL88WkoKMfNDJOEUQ4SnXQBw/cDEex4EeeuecIzugwdE8OoTUlFcW07RulF053oT/NGWEEv2h5zSlHxk7bWVoODJPSZVYqMhdfbZ7O45KPPoKbWt7sFmyTIC0nN9Sh3Tb+yswRPc6MdG4PUyoapep9C272LxVIN4XJUhJVyC/cVWqq12cXulX9Aev4ns6RIGSVs3OUpmsX0cDe6+sYwsSCDUq1gK94sFlfE63swKjkUy7OYX5NDtoXrfy/22R7CPp9f/ENH1y/+bmkGtDfDbFfq00z9svWKHWQN/wKQK1sZHgnRS69BlVvAJ4/dgHeKYeNMqwPv673P0MvYPXrxCu9oq+nsYhrd3morxgnbDtlzYWOQE4BmcAmpNRO702daL5NCeuEy37PaPiTMslEXl/CGJHJPHyYkm4zpHaBhajtXT61u7r7abg7Ing0J55oQ2ePPlfu3Aw6csFG/MhkZ7J+w2ZYM9p06BNgF0Q4OQPzuKd5Bx/gulpbBeusmG0i++Baa5ifDlExBVVDEVsvXoSSH1B7t4e01vGkiMw2kP14yotONaRw4YSMvpLqgEOL3P+adSnfa6WY9XeUu75xD5QZ2SwUzN3pmH6sSU3gmgPLuzssV8HQaH39ur/HOOfsUSkCmPUgKiNhJ0abn4eAJG4OHKX3xDe+prBvhbhuToQ1bmvUk33wPtbE5WhaGpq2d2bNvQWbvuGOvpNrQ34AiMai98X6Gcv5Eb7zF21vtZfTRgRQ2PTXfYKsQ2SiK0HDTw6rY+aqKinkrKHIEbJVRsJ/Qzc1DbnsLklOf8Ixqk2HaA40vdTtVZWRbVJ88U9B2dkF67iLEnzGbfIuk0t3iQAobQbOt9LtzEH/wCTQmBgzzGDora66SqssqDEf3L5T7p6lvgPjEu7xDKqlQpqCpb4Tk2+95hxqdCV17LA6FAqrUNIheZvZnRNTTM/53wIEVNu5pCotYVw8iY0xa3ZQZmVhjNg41pLe0Ht6mQrYbeQ/J3a3KyeXjZAyUqsODjo+/w2y/e/vWMfI4NDlTdgQ9NA17E/d6cIWNQRu4lKlM0eiaauPsLT7435/nqwCVGDgw6HS8CBBF2tAmvXE1FPVQ19bzPtUU5kRxlwcFPQXbp2eu27TkWNuDe/NACxu5/Wn2Fh06Atl1G2iGni/oWbe8zNPm+arIVsf96u7fDuptTQ0KKf+PgrcpTvB54F1fz/7AO5xSgdr9uN/4NChjgWqoiN46yT3Qu71qGydspHJo5JBLVrG6JoWUutcYnqJZT6tRsufWIGIql0jKZorHMvzWha3JfMLGoLQYRUAQby5PZQKoXMDTIDWLYuXWmKBRmbqDNHtvhmwtmbXt+lYAs1eoYtjToHodlPG99uohXg7iWa/fl9CeamsHD6rmmfjllTxNabcwTthUYiw1piIlwBY3nMIRltmFmYcxWUosjzShPMEPQZ7ucAl8gKr+5fXqSAYoELmlpYX31A4NDtn1QOTtoCxl6dUbEB05DgUTON3UDDv42KzMzk1Pgkmls5mgSb47B+3g/nZpPwttSxsvMksN3imvi6eaPG7CsXGiSBy5kwuvByl3cuNezQMLs0lVufm8gBQ511SFRbvmMDFC2PS8ZVSBjzN8PTzg6uEDD+dQPBhewXrZBTUkc8PorStATnIYHH90QGReCzb7qigRlbrY2Fy/AT8fXyybmD5vChT7RqUMRIePczevKi2D2WVDvKAphR2pcwsgu3p9vZz5ufO/SJ18s0OBxGS/MdtNzFQnWskpKoRWPdqf1Hb3QJlylwdf07jQ+O33PbXngbYyyPlDXmha4eTuHlCz+4Hqz1BWurFOpQ2eFDaNGOLpXrTV16Cqopq3z62qbERnTyPaOu7B5XowUvIHMN6WgxzPm/CpmMbYI9ssaoiGSxB+wxmR95swZjgvuUzG+1tZ37iBt0+cxEcfnkJUZOTO+m4ZCaXgyN08eOgVeeN4ZjcvX/49qJ0QVTimfSgt9fB6Sh2SAwUTOE1tPRMkG+4MorhSPi78cZ6PE0XPULTITgME9hOUBaDKzeMTL6VVSU5/AUVw6HoVAGYOmcKTwiafwWxzJuIDveHpfgdenp7sbxDiU+ORUxWNG9ZxyCpbb/NbFmADtwImbA91RTZTLraiISsQXqEFqO5fe1ifhDK1AwMD8d477/BWttRK9qeLl0xvuGcqCiU0zS2Q2zty4RK9+ibf/JZdt+UZA3rJwXKGPC90c6mZykTRMqRGk/NE/NFnkLve4d7YrRtRHHBIhV5YgDIhEVI2IctvsomY3Tumxts+KWw6FdSSJSzMTmNqagrT01Ps7xyWViYxMZqHADtfxKbXoak0DWl3HBBSM4mRZSm7h6UQz9WjNNIBN24EIKFiCHNKZnAaFgjKZaOmgwV5+bhy6TLcXFwwPDQIzR5kVD8TNjNRVSWuKg0yVZL91ZOK8CLeUJthE5FuZpY346CHbnycO5iomO2LDE1E5CDSzcyxxcj0aBmjHCQa0TAaIh3hYXcR5644wtEzGaV9g6jNzkFdaz7uZ3jB6sQxnPrcCrd8k1DQMYXZx2Spu7sLTg63Ec1USLLhBAReFIwSNt4NZqwR9QWpSM4sRXnHNJYlK8x+a0H/aDtaO2pRlJKO/OJSlJY3oHNsEaub1Fty/Tc2NnDXf3BAoFlc/wICloJxwvYQ05wHZt/UFhCwIEwUNtMQhE3gRUYQNgEBMyEIm4CAmRCETUDATAjCJiBgJgRhExAwE4KwCQiYCeOFTadZb/6mVEP9WNNp3rhOpYRSSS2mqLHeo88LwibwImOcsKllWOvIwf0od7j4JCCxcBCLio28MBVWRltQnRqCqJBgBMaVo2lk7ZH+woKwCbzIGCVsqpU+VAQ5w9v5Fmwc7sDVNRYl4yKstyRQY22qDx2ld5EW5Qvrcy6ILuzE5r4mFIxMyaP2huRRiRmaGQgIWApPCptWBtniKAa6OtDe2o6O9na0t/VgeKwLvT2Z8LwRiKQH3ehvzEaWhx38q2cwvhFPrJVDNt+J2gexcLtyB/HFXY8IG/VrbmxogB1b2YLYyiYIm8CLxJPCppjBbFM6Yv294O7iBg93d/bXHzHJsbi/kc9WSvls+SgLXM9nG90QNvU8pquj4GV9Ad9dj0J22zw2EhKoeXxnZxfvPvrlmTO4dP48KsrKdrWvtoCAJbPFyqaAYnUaE8ODGOgfwODAAPs7gsmZAQwNZsP7ZiASs9vQU5OBTE97BFZNYXRNCY1aCaVKBvnqKDqrshB4zQEROQ3oN/hI1lZWEODnh3dOnsT//OnP+J8//hcXuOHh4fUXCAgccIyz2Vb7URnkgDu3rHD5hjOc3GOR3zOIutwCNLbVoLanCSWp8UgIugOrb+0R+qD1YVkE8lA2NzcxgfPH6c8+ww9nv0feg1ysmamfsYDAL41Rwga1AqLeUpTcC0dwbDZy6kYwt7aAgZoqdPS1oWOoFRV3E5EaF4/49Fp0Toof8UYSPT09cHZ0RExUFFctBQReFIwTNo4eOg3tsWkeljzQ6/S8TJ1er4VWrYJKpYZmi4I53BvZ3IxbtuSNDIZknzeqEBAwBhOEzXSEfTaBFxlB2AQEzIQgbAICZkIQNgEBM2F2Yaurq8O1K1fg4+UNkeD2F3iBMK+w6XTo7u5GUEAgUpNTzdZYQ0DAEjCrsNFmABVmpfr+qyurfCtAQOBFwazCJiDwIiMIm4CAmRCETUDALAD/H5FYGcDxerzjAAAAAElFTkSuQmCC)
scienceGrade-4-
science
What does the length of the red line represent in the picture of the wave shown below?
![](data:image/png;base64,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)
What does the length of the red line represent in the picture of the wave shown below?
![](data:image/png;base64,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)
scienceGrade-4-
science
What does the length of the red line represent in the picture of the sound wave shown below ?
![](data:image/png;base64,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)
What does the length of the red line represent in the picture of the sound wave shown below ?
![](data:image/png;base64,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)
scienceGrade-4-
science
In the case of longitudinal waves (like waves on a slinky),__________shows how much is the maximum compression or expansion in the slinky.
In the case of longitudinal waves (like waves on a slinky),__________shows how much is the maximum compression or expansion in the slinky.
scienceGrade-4-