![Icone Destaques](data:image/svg+xml,%3Csvg xmlns='http://www.w3.org/2000/svg' width='18' height='17' stroke-width="2px" fill='none'%3E%3Cpath fill='%23none' stroke='%23353a3d' d='m9 1.5 2.318 4.695 5.182.757-3.75 3.653.885 5.16L9 13.327l-4.635 2.438.885-5.16L1.5 6.952l5.183-.757L9 1.5Z'/%3E%3C/svg%3E)
![voltar](data:image/svg+xml,%3Csvg xmlns='http://www.w3.org/2000/svg' width='18' height='18' stroke-width="2px" fill='none' style="rotate:90deg;" stroke='%23687075'%3E%3Cpath d='M9 3.75v10.5M14.25 9 9 14.25 3.75 9'/%3E%3C/svg%3E)
' fill-rule='evenodd' d='M203.296 55.778c8.383 0 19.873 4.805 23.554 13.127 3.251 7.38 1.799 11.102 1.799 15.845h-20.835c0-7.626.041-12.676-15.396-12.676-3.578 0-8.75.715-11.184 1.942-5.193 2.617-5.111 5.99-5.111 11.184 0 5.582 8.505 6.175 13.249 7.136 5.929 1.186 11.511 2.147 17.441 3.394 13.33 2.822 21.386 7.729 21.386 22.082 0 8.199-.859 13.883-4.212 20.221-1.206 2.269-2.106 3.087-3.803 4.784-2.699 2.699-6.195 4.682-10.243 6.052-3.435 1.166-9.733 2.781-13.883 2.883 0 4.969-.9 9.017-.9 13.577h-17.665c.041-1.82.327-4.846.47-6.768.184-2.27.429-3.885.429-6.809-7.36 0-16.009-2.76-20.446-5.806-11.286-7.811-8.076-18.974-8.076-26.335h20.835c0 12.84-1.166 15.396 20.364 15.396 13.392 0 14.946-5.786 14.946-14.496 0-5.398-8.321-6.052-13.31-7.054-14.169-2.842-38.746-4.233-38.746-22.368 0-6.727-.102-11.982 2.086-18.3 4.171-12.022 18.381-17.481 29.606-17.481 0-4.54.899-8.792.899-13.127h17.666c0 2.945-.245 4.56-.43 6.81l-.47 6.767-.02.02ZM62.954 72.524c0 13.862-1.207 25.19-2.229 38.5-3.803 53.139-7.913 106.217-11.797 159.336-.103 4.273-.92 8.383-.92 13.127 1.37 0 8.75-19.097 24.065-36.762 44.163-51.014 112.719-42.978 173.321-50.237 13.822-1.656 22.88-4.988 35.454-9.814 15.191-6.215 31.61-21.938 39.032-36.578 4.395-8.689 6.011-10.795 9.405-20.916 9.425-28.155 3.823-62.3-12.922-85.445-14.476-19.996-33.348-33.204-58.578-39.215C249.79 2.618 238.524.676 225.01.41 148.521-1.062 46.74 1.903 0 1.903a5.2 5.2 0 0 0 .572.327l5.05 2.188c22 9.527 37.008 17.236 49.358 38.03 4.334 7.278 7.953 19.75 7.953 30.076h.02Z' clip-rule='evenodd'/%3E%3Cpath fill='%237E1E1E' fill-rule='evenodd' d='M47.764 284.98c13.126-.491 37.948-1.063 50.992-1.881 11.614-.736 21.121-7.688 26.621-14.374 13.229-16.07 15.805-41.976 14.987-63.546-17.706 4.498-25.312 5.929-38.827 14.7-13.167 8.158-18.586 11.512-27.275 22.737-3.088 3.987-8.894 10.488-11.92 14.496-1.575 2.065-10.019 15.089-11.614 17.154-1.656 2.167-2.658 6.604-2.964 10.734v-.02ZM0 1.92C34.615 19.71 61.83 61.727 65.04 70.396c2.412 6.46 5.622-16.99 10.754-33.205L33.266 7.441 1.39 2.146 0 1.9v.02Z' clip-rule='evenodd'/%3E%3Cpath fill='url(%23b)' fill-rule='evenodd' d='M203.296 55.778c8.383 0 19.873 4.805 23.554 13.127 3.251 7.38 1.799 11.102 1.799 15.845h-20.835c0-7.626.041-12.676-15.396-12.676-3.578 0-8.75.715-11.184 1.942-5.193 2.617-5.111 5.99-5.111 11.184 0 5.582 8.505 6.175 13.249 7.136 5.929 1.186 11.511 2.147 17.441 3.394 13.33 2.822 21.386 7.729 21.386 22.082 0 8.199-.859 13.883-4.212 20.221-1.206 2.269-2.106 3.087-3.803 4.784-2.699 2.699-6.195 4.682-10.243 6.052-3.435 1.166-9.733 2.781-13.883 2.883 0 4.969-.9 9.017-.9 13.577h-17.665c.041-1.82.327-4.846.47-6.768.184-2.27.429-3.885.429-6.809-7.36 0-16.009-2.76-20.446-5.806-11.286-7.811-8.076-18.974-8.076-26.335h20.835c0 12.84-1.166 15.396 20.364 15.396 13.392 0 14.946-5.786 14.946-14.496 0-5.398-8.321-6.052-13.31-7.054-14.169-2.842-38.746-4.233-38.746-22.368 0-6.727-.102-11.982 2.086-18.3 4.171-12.022 18.381-17.481 29.606-17.481 0-4.54.899-8.792.899-13.127h17.666c0 2.945-.245 4.56-.43 6.81l-.47 6.767-.02.02ZM62.954 72.524c0 13.862-1.207 25.19-2.229 38.5-3.803 53.139-7.913 106.217-11.797 159.336-.103 4.273-.92 8.383-.92 13.127 1.37 0 8.75-19.097 24.065-36.762 44.163-51.014 112.719-42.978 173.321-50.237 13.822-1.656 22.88-4.988 35.454-9.814 15.191-6.215 31.61-21.938 39.032-36.578 4.395-8.689 6.011-10.795 9.405-20.916 9.425-28.155 3.823-62.3-12.922-85.445-14.476-19.996-33.348-33.204-58.578-39.215C249.79 2.618 238.524.676 225.01.41 148.521-1.062 46.74 1.903 0 1.903a5.2 5.2 0 0 0 .572.327l5.05 2.188c22 9.527 37.008 17.236 49.358 38.03 4.334 7.278 7.953 19.75 7.953 30.076h.02Z' clip-rule='evenodd'/%3E%3Cdefs%3E%3ClinearGradient id='a' x1='113.507' x2='112.782' y1='278.584' y2='.457' gradientUnits='userSpaceOnUse'%3E%3Cstop stop-color='%238F2020'/%3E%3Cstop offset='1' stop-color='%23CD3C3C'/%3E%3C/linearGradient%3E%3ClinearGradient id='b' x1='113.507' x2='112.782' y1='278.584' y2='.457' gradientUnits='userSpaceOnUse'%3E%3Cstop stop-color='%238F2020'/%3E%3Cstop offset='1' stop-color='%23CD3C3C'/%3E%3C/linearGradient%3E%3C/defs%3E%3C/svg%3E)
![arrow](data:image/svg+xml,%3Csvg xmlns='http://www.w3.org/2000/svg' style="rotate:0;" width='13' height='7' fill='none'%3E%3Cpath fill='%23707274' d='M.272.256a.97.97 0 0 1 1.313 0L6.5 4.888 11.415.256a.97.97 0 0 1 1.313 0 .84.84 0 0 1 0 1.238l-5.571 5.25a.97.97 0 0 1-1.314 0L.272 1.494a.84.84 0 0 1 0-1.238Z'/%3E%3C/svg%3E)
Foto real compartilhada pela comunidade
pabloliraz
Encerrado
DESTAQUE
![Ícone de em alta](data:image/svg+xml,%3Csvg xmlns='http://www.w3.org/2000/svg' width='18' height='17' stroke-width="2px" fill='none'%3E%3Cpath fill='%23fff' stroke='%23fff' d='m9 1.5 2.318 4.695 5.182.757-3.75 3.653.885 5.16L9 13.327l-4.635 2.438.885-5.16L1.5 6.952l5.183-.757L9 1.5Z'/%3E%3C/svg%3E)
Kit 2 Pneus Aro 13” 175/70r13 Goodyear 82t - Direction Touring
R$ 999
R$ 590
pabloliraz
Pegar promoção
![Icone ir à loja](data:image/svg+xml,%3Csvg xmlns='http://www.w3.org/2000/svg' width='18' height='18' stroke-width="2px" fill='none'%3E%3Cpath stroke='%23fff' d='M10.125 7.875 15.75 2.25m-3.75 0h3.75V6m0 4.5v3.75a1.5 1.5 0 0 1-1.5 1.5H3.75a1.5 1.5 0 0 1-1.5-1.5V3.75a1.5 1.5 0 0 1 1.5-1.5H7.5'/%3E%3C/svg%3E)
O preço dos produtos podem variar de acordo com a disponibilidade da loja. As ofertas são por tempo limitado e determinado pelas lojas.
Descrição da promoção
Forma de pagamento: Pix
' d='M0 16.12h16v-16H0v16Z'/%3E%3Cdefs%3E%3Cpattern id='a' width='1' height='1' patternContentUnits='objectBoundingBox'%3E%3Cuse xlink:href='%23b' transform='scale(.01563)'/%3E%3C/pattern%3E%3Cimage xlink:href='data:image/png;base64,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' id='b' width='64' height='64'/%3E%3C/defs%3E%3C/svg%3E)
Retire na loja e não pague frete
💳 Se for Parcelado
R$ 621 em 8x de R$ 77,67
❗ 2 Pneus, saindo a R$ 295 cada
- Marca: goodyear
- Economia de combustível
- Segurança na estrada
- Conforto de dirigir
- Tamanh: 13”
Crie um alerta
Avisamos a você quando uma promoção estiver em promoção no Pechinchou!
Adicione na sua lista os termos relacionados e seja notificado!
Você também pode curtir
Automotivo
subcategorias relacionadas
Receba as melhores Pechinchas no WhatsApp
